Ckriman/General365_Public huggingface dataset:
Question: K2: mountain peak. Consider both the type of relationship AND characteristics of K2, which one option best matches this quzzle?
A. Qinghai : Qinghai-Tibet Plateau
B. Yan'an : Loess Plateau
C. Tarim Basin : Taklamakan Desert
D. Wine : red wine
E. Atlantic Ocean : ocean
F. Asia : continent
Answer: E
Question: Now there is a Pandora's box containing a treasure map. However, this box is locked and can only be opened by cracking the password. The password consists of 6 non-repeating digits from 0-9. Clues:
1. In 852716, four digits are correct, and three are also in the correct positions.
2. In 431079, three digits are correct, and all three are in the correct positions.
3. In 528391, four digits are incorrect.
What is the password that opens the box?
Answer: \boxed{452076}
Question: After learning about bacterial division-"one bacterium in a bottle splits into two every minute (1→2, 2→4), filling the bottle to capacity after 60 minutes"-Xiaoming found it fascinating. Inspired by this, he designed a pattern-finding puzzle:
(3,8), 1, 6, 5, 6;
(7,4), 1, 0, 4, 2;
(6,4), 6, 9, 2, 1;
(5,5), 5, 2, 1, 3;
(4,6), 6, ?, 0, 4;
Each row follows the same rule. What number should replace the question mark?
Answer: \boxed{9}
Question: Consider the sequence
−14, 8, 4, −22, 46, ?
The rule operates only on neighboring numbers to produce an alternating sequence. What number belongs in the question mark?
Answer: \boxed{-76}
Question: In class, the teacher gave a problem: 1.@ 2.￥ 3.% 4.& 5.* 6.^
Which of the following classifications is correct?
A. 126, 345
B. 156, 234
C. 146, 235
D. 125, 346
After Xiao Ming copied the problem down, he discovered the pattern and answered correctly! Which option is the correct classification?
Answer: C
Question: There are 6 extremely dangerous toxic substances in the laboratory, numbered 1 through 6. To ensure safety, they must be arranged strictly in ascending order (1, 2, 3, 4, 5, 6).
Due to a system malfunction, the current order has become chaotic and is as follows: (2, 3, 1, 6, 5, 4).
To restore the order, you must use the laboratory's only two robotic arms. The operating logic for these machines is as follows:
Machine A: Moves the first test tube to the last position, shifting the rest forward.
For example: (1, 2, 3, 4, 5, 6) → becomes (2, 3, 4, 5, 6, 1).
Machine B: Inserts the last three test tubes into the gaps of the first three (specifically, the 1st tube of the second half is inserted before the 1st tube of the first half, and so on).
For example: (1, 2, 3, 4, 5, 6) → becomes (4, 1, 5, 2, 6, 3).
What is the minimum number of steps required to restore the initial sequence (2, 3, 1, 6, 5, 4) to the standard order (1, 2, 3, 4, 5, 6) using these two machines?
Answer: \boxed{8}
Question: One morning, upon waking up, Xiao Ge discovered that his watch had stopped moving, so he hurriedly changed its battery. Seeing that the speed of the watch hands had returned to normal, Xiao Ge went straight out to work. At this time, the watch displayed 1:35. On the way, he passed a large clock which showed 7:30. Upon arriving at the office and working for a while, Xiao Ge looked at his watch; it displayed 2:55, and he remembered that he had forgotten to correct the time. Just then, Xiao Ge was called away to attend a half-hour meeting. After eating, Xiao Ge saw that the time on his watch displayed 4:05, but lacking a calibration tool, he gave up. Finally, he got off work. Xiao Ge returned home along the same route. He worked a little late today, and when he passed the large clock, it was already 9:20. However, Xiao Ge was in no rush and maintained his usual walking speed. Upon arriving home, the watch displayed exactly 4:25. What is the standard time in the 24-hour format at this moment? (Aside from those mentioned in the problem, there are no other time-telling tools, and he does not look at the watch while on the road.)
Answer: 21:50:00
Question: Suppose we now stipulate that the east-west direction on Earth is reversed, and the sun rises in the west and sets in the east every day. If before the stipulation, London was located at the l meridian of a time zone, and the longitude of that location was 16° east, and if Dubai and London differ by 4 hours, and Beijing and London differ by 8 hours, then what would be the central meridian of the time zones where Dubai and Beijing are located?
Answer: 136°W,75°W
Question: Xiaohong and Xiaoqing live in the same residential area and both attend No. 1 Middle School. Every morning, they take the bus to school. The bus runs every five minutes, but if they take it too early, the bus hasn't started operating yet, and if too late, they will be late for school. Therefore, they only have five bus options: at 6:50, 6:55, 7:00, 7:05, and 7:10. In a certain week, Xiaohong takes buses at different times each of the five days. Xiaoqing takes buses at different times on four days, but on one day, the time is the same as on one of the other four days. What is the probability that they coincidentally took the same bus on exactly four days out of the five?
Answer: \boxed{\frac{1}{60}}
Question: A number of n (n > 2) perfectly rational people sit around a table, each wearing either a white or a black hat. Everyone sees the other (n-1) hats but not their own. An observer, in front of all the participants, announces, "Each of you is wearing a hat that is either white or black. At least one hat is white, and there are fewer white hats than black hats. I will start counting the number of white hats. After each number is called, you may raise your hand once. I will stop counting as soon as someone raises hand. You should raise your hand only when you know your own hat color." When stop counting, how many people raise their hands?
Answer: \boxed{n}
Question: Desk, piano, bookshelf
bed, wardrobe, cabinet
TV, empty room, sofa
Xiaohong's home has nine interconnected rooms arranged in a 3×3 grid. Eight of the rooms are occupied by large pieces of furniture, and one room is empty (the second room in the third row). Since her mother enjoys reading, she wants to move the desk to a place next to the bookshelf without moving the bookshelf.

The ideal final layout is that the desk is in the original room of the cabinet, while the bookshelf, empty room, TV, and bed remain unchanged. The remaining furniture (Piano, Wardrobe, Sofa) occupies the remaining three positions in any arrangement.

What is the minimum number of moves required to achieve the desired layout? (Only one piece of furniture can be placed in a room at a time, and all furniture can only be moved to an adjacent empty room.)
Answer: \boxed{12}
Question: From the four given options, choose the most appropriate one to fill in the question mark to make it show a certain pattern:
UNVZW?
A. Y B. A C. M D. S
Answer: D
Question: A body was found in a hotel. After the police arrived, they asked Dr. Zhang, who happened to be staying near the hotel, to examine the deceased. After a brief moment of silence, the doctor said: "The bullet penetrated the chest and directly hit the heart, causing a fatal injury. Due to excessive bleeding, the victim lost vital signs instantly."
The police immediately interrogated four suspects, who provided the following testimonies:
- Suspect A remained silent.
- Suspect B: "C killed him. The victim didn't commit suicide."
- Suspect C: "The victim committed suicide. A didn't kill him."
- Suspect D: "I didn't kill him. B killed him."
Each suspect's statement is half true and half false.
How many of the suspects cannot be determined to be the murderer?
Answer: \boxed{4}
Question: For a standard Chinese black-and-white Go set and board, the board has 19 rows and 19 columns with a total of 361 positions, and Go has 180 black stones and 181 white stones, totaling 361 stones. If a standard Chinese black-and-white Go set and board are not used for playing Go, but just for placing stones for fun, and when the board is fully occupied by stones, the number of possible board configurations where exactly one column is entirely filled with black stones is N. Select all the correct options from the following:
A: N is a multiple of 19  
B: N is a multiple of 313  
C: N is a multiple of 281  
D: N is a multiple of 307
Answer: A
Question: In the New World, everything related to arithmetic operations is reversed (each operation is reversed only once). This is a problem from a high school math class: ln(5 + 7 × 2) =

What is the answer to this problem in the New World?
Answer: \boxed{e}
Question: You are in a world of fantasy novels. In this place, trees can become spirits. After becoming spirits, they can bleed, and the longer a tree spirit lives, the more powerful its blood is for extending life. A tree spirit that has lived for 100 years after becoming a spirit is called a Centennial Tree Spirit, while one that has lived for 1,000 years is called a Millennial Tree Spirit. A Centennial Tree Spirit has a blood volume of 1,000 gallons, and a Millennial Tree Spirit has a blood volume of 2,000 gallons. Each gallon of blood from a Centennial Tree Spirit can extend life by 1 month, while each gallon of blood from a Millennial Tree Spirit can extend life by 11 months. However, to keep the tree spirits alive, they must retain at least 50% of their initial blood volume. If the blood volume is between 50% and 70%, inclusive of 50% but exclusive of 70%, the tree spirit can recover 0.1% of the remaining blood volume each year. If the blood volume is 70% or more, the tree spirit can recover 0.2% of the remaining blood volume each year. The recovery amount is the same each month. Now, there is a Centennial Tree Spirit with 50% blood volume and a Millennial Tree Spirit with 50% blood volume, as well as a president whose life is about to end. The president wants to achieve immortality. Is it possible?
Answer: Yes.
Question: A, B, and C are trapped in a locked room and must open a three-digit combination lock to get out. There are five three-digit numbers: 652, 543, 901, 142, and 703. For each of these five numbers, exactly one digit matches the correct password in both value and position. Which number is closest to the password number?
Answer: \boxed{543}
Question: A friend gave me a mystery box as a birthday gift and told me that I needed to guess a five-digit number to open it. He gave me some number hints: 5162413131, 228123, 63816331, 42814331, 13314191. Can you help me figure out what the five-digit number is? (Hint: It is related to computer keyboard.)
Answer: \boxed{36950}
Question: There was an old clockmaker who was very careless. Once, he installed a clock for a church. Due to his carelessness, he mistakenly swapped the hour and minute hands. The hour hand moved at 12 times the speed of the minute hand. Since he installed the clock at 6 a.m., he placed the hour hand at ""6"" and the minute hand at ""12"". After installing the clock, the clockmaker went home. The careful citizens noticed that the clock showed 7 o'clock, and then it quickly showed 8 o'clock. They informed the clockmaker to come and check. The clockmaker was busy and said he would come in the afternoon. By the time he arrived, it was already a little after 9 p.m. Seeing that the church's clock was showing the correct time, he went home. However, the clock continued to show 10 o'clock, 11 o'clock, and so on. The citizens asked the clockmaker to come over again. The next morning, the clockmaker arrived at the church a little after 10 a.m. and checked the time with his watch, finding it still correct. If we assume the old clockmaker checks the clock at 9:x and 10:y, what is the value of x + y?
Answer: \boxed{\frac{1140}{11} }
Question: If addition and subtraction are performed before multiplication and division, then 50 + 50 × 0 + 1 = ?
Answer: \boxed{100}
Question: There are 500 people competing for a position. To select the most outstanding candidate, the 500 people are lined up in a row. People from left to right are numbered from 1 to 500. They are then asked to call out in the sequence of 2, 4, 2, 4, 2, 4, 2, 4. Anyone who calls out 2 is eliminated. After one round, the remaining people continue to call out in the same sequence from left to right, and so on and so forth. After six rounds, how many people will be left?
Answer: \boxed{7}
Question: During an armed escort mission, there were eight accompanying police officers: Jia, Yi, Bing, Ding, Wu, Ji, Geng, and Xin.
On the way, a bandit attempted to rob them. Realizing that there were many officers, the bandit tried to escape but was shot by one of the eight officers. However, it is not known who fired the shot. The following statements were made:

Jia: "It might have been Xin or Ji who fired the shot."
Yi: "If the shot hit the head, then I was the one who fired it."
Bing: "I can assert that it was Geng who fired the shot."
Ding: "Even if the shot hit the head, it could not have been Yi who fired it."
Wu: "Jia was wrong."
Ji: "It wasn't me, and it wasn't Xin either."
Geng: "It wasn't Bing who fired."
Xin: "Jia was not wrong."

If exactly four of the above statements are true, Who is most unlikely to hit the bandit?
Answer: Geng
Question: If a week consists of eight days, and January 1st, 0001 is a Monday, on which day of this eight-day week does May 14th, 2025 fall?
Answer: \boxed{3}
Question: In the letter grid, you can move from one letter to another in any of the four directions: up, down, left and right. (For example, for the position marked "O" in the following grid, you can move to any of the letters A, B, C, or D in the next step.)
|   |   | D |   |   |  
|   | A | O | C |   |  
| X | X | B | X | X |  
In the following grid, your movement can start from any letter. How many incomplete repeated routes follow the sequence "LANGUAGE"?
|   |   |   |   |   |   |   | L |   |   |   |   |   |   |   |
|   |   |   |   |   |   | L | A | L |   |   |   |   |   |   |
|   |   |   |   |   | L | A | N | A | L |   |   |   |   |   |
|   |   |   |   | L | A | N | G | N | A | L |   |   |   |   |
|   |   |   | L | A | N | G | U | G | N | A | L |   |   |   |
|   |   | L | A | N | G | U | A | U | G | N | A | L |   |   |
|   | L | A | N | G | U | A | G | A | U | G | N | A | L |   |
| L | A | N | G | U | A | G | E | G | A | U | G | N | A | L |
Answer: \boxed{255}
Question: Xiaokang accidentally entered a maze filled with thick smoke. He couldn't see anything clearly and couldn't distinguish directions. He could only follow the arrows on the ground to move from one square to another.
Xiaokang remembered his route as follows:
- Move forward one step, then move one step to the upper right, and turn left 45 degrees;
- Move forward one step, then move one step to the upper left, and turn right 135 degrees;
- Move forward three steps, then move one step to the lower right, and turn left 45 degrees;
- Move forward three steps, then move two steps to the right, and turn right 90 degrees.
→ ↘ ↙ ← ↓
↑ ← → ↗ ↓
← ← ← ← ↓
↙ ↖ ← ← ↖
↙ ↘ → → ↖  
Where is Xiaokang now in the diagram?
Answer: The starting point
Question: A murder case occurred in Yingyu's family, which consists of five people: Yingyu, her husband Zeng Tai who is slightly younger than her, their son and daughter, and Yingyu's older brother Liu Da. The victim and the murderer are among these five people. It is known that:
1. At the time of the crime, one male and one female among the five were chatting in a coffee shop.  
2. At the time of the crime, the victim and the murderer met on a beach.  
3. At the time of the crime, either the son or the daughter was playing a game alone.  
4. At the time of the crime, Yingyu and her husband were not in the same location.  
5. The victim's siblings are not the murderer.  
6. The murderer is younger than the victim.  
7. Yingyu's husband is an only child.
Who are the victim and the murderer? Provide the answer in the format "Victim: XX, Murderer: XX."
Answer: Victim: Liu Da, Murderer: Zeng Tai
Question: Observe the following numbers and find the pattern:
35187 = 31254
89472 = 53412
93746 = 24531
47293 = ?
What is the number in the place of the question mark?
Answer: \boxed{35124}
Question: There is a five-digit password. It is known that there are three five-digit numbers: 40827, 82604, and 05846. Each of these three numbers has two digits in the correct positions, but the correctly positioned digits in the three numbers are not adjacent. How many possible passwords are there?
Answer: \boxed{2}
Question: A, B, and C are siblings. Their positions are Executive Director, Product Director, and Technical Director, but who holds which position is unknown. Now, the son of A (the Executive Director) runs to his paternal aunt's office, where his aunt's daughter is also present. One of the children suggests going to play with their elder uncle on father's side, and the other child replies, "Sure, let's go find our uncle on mother's side." Then they both go to the office of Product Director C. How many possible birth orders are there for A, B, and C?
Answer: \boxed{3}
Question: The Poker Card Doctor gave all the visitors a puzzle. Only by reasoning out a six-digit password can one open a door called "count2." If 2Q2Q2QQ = 7 and KK1K11K = 0, then what is the six-digit password?
QA6662Q
2K5A53Q
3K454545
324QA526
4A4A5A6A6
KQQKA
Answer: \boxed{320302}
Question: On either side of a stone table, four people, A, B, C, and D, are sitting. Each pair of people sits on one side, with the other two sitting opposite them, facing each other. They each wear a watch, which are Longines, Tissot, Casio, and Omega. It is known that:
1. The person from Sichuan is sitting to the left of B.
2. A is wearing an Omega watch.
3. The person wearing a Tissot watch is sitting to the right of the person from Shaanxi.
4. The person sitting opposite D is from Henan.
5. The person from Yunnan is wearing a Casio watch.
Deduce where A, B, C, and D are from and what watches they are wearing. Answer in the order of A, B, C, and D, and in the format "A: XX person, XX watch, B: XX person, XX watch...".
Answer: A: Shaanxi person, Omega watch; B: Yunnan person, Casio watch; C: Henan person, Tissot watch;  D: Sichuan person, Longines watch
Question: In past competitions, Xiaogang always came in first place, while Xiaoming followed closely behind in second place. However, in a school competition where ties were allowed, the situation changed. When Xiaoming's grandmother asked about his performance in the competition, Xiaoming replied, "I came in second to last, Xiaogang came in second, and I finally broke the curse of always being defeated by Xiaogang." Among all possible rankings in ascending order, what is the difference of their average ranks?
Answer: \boxed{0.5}
Question: On a 3×3 lock screen interface, without using the center point, design a gesture path with the maximum number of lines that do not overlap. If the shortest distance between points is set to 1, what is the maximum total path length of this gesture?
Answer: \boxed{\sqrt{5} \times 7}
Question: In a manor called "Mole Manor," the people there call a "mole" a "jin," and they call a "jin" a "mole." Under this naming system, ten liang is called one mole.
For the people of Mole Manor, what is the mass ratio of half a jin of water to three liang of iron? Express it as a fraction. (Use common integer values for molar mass)
Answer: \boxed{\frac{3}{50}}
Question: If all of Xiao Zhang's clocks at home are definitely round, then how many of the following statements are definitely false? 

A: Xiao Zhang's cuckoo clock does not make any sound.
B: Last year, Xiaomei gave Xiao Zhang a rhombus-shaped clock.
C: There is a number 25 on one of the clocks in Xiao Zhang's home.
D: Xiao Zhang keeps a large collection of square clocks at home.
E: Xiao Zhang bought a clock last year.
F: One day, Xiao Zhang and someone else carried a square mantel clock into the house.
G: Xiao Zhang was injured by one of the clocks in his home.
Answer: \boxed{1}
Question: In a certain museum exhibition hall, the center of the room displays a horizontally written piece of papyrus inside a glass case. When you read the front side of the papyrus, you see "1234567". After walking 180° around the display case to the other side of the hall, you read the other side of the papyrus and see "ABCDEFG".

If this papyrus is cut vertically into seven equal strips, and each small strip keeps one character on the front and one character on the back, and then the seven strips are randomly rearranged and reassembled into a full sheet, and placed back into the display case, you now read "3721456". At this point, when you walk around to the other side of the display case and read the other side of the papyrus, what should the sequence of characters be? (All characters are always read from left to right.)
Answer: BCDGFAE
Question: Let A, B, and C be three positive integers. If, from A^1, A^2, all the way up to A to the power of B, the leading digit of the result first appears as the digit C, then the smallest A that satisfies this condition can form the expression: B❀C = A

Then what is (((10❀9)*10+3)❀9)?
Answer: \boxed{2}
Question: The string "123456789101112131415...100101102103104105106107108109110111112113......" is formed by concatenating the terms of the sequence {a_n} of consecutive positive integers. If the substring "666" appears exactly once in the string formed by the first n terms, what is the smallest possible value of n?
Answer: \boxed{67}
Question: On a certain floor of a hotel, six people enter the elevator at the same time, and there is no one else in the elevator. After the six people enter, the elevator shows that it is overloaded. It is known that the elevator's rated load is 1500 kg.
Who must leave the elevator? (Single choice)
A. The young man with a pet dog
B. An overweight man who weighs 200 jin
C. The person who repairs the elevator
D. An overweight woman
E. A man in a hurry to get to work
F. An 80-year-old elderly person
G. Everyone except C
Answer: G
Question: If
11+11=110
12+20+1=110
14+14+10+11+3+10=110

then
14+12+5+11+10+3+10=?

It is known that the base conversion is different for different equations.
Answer: \boxed{101}
Question: In another timeline, there exists a system of time different from Earth:
1. Their week has 5 days (X1–X5).
2. In each week, there is exactly 1 day on which they are absolutely honest, and on the other 4 days they tell complete lies.
3. The deadline day is the last day of the week.

The following is a record of some consecutive four days:

Day 1: Yesterday was X4, and tomorrow is not the honest day.
Day 2: Today is either my honest day, or it is the deadline day.
Day 3: Today is X2, or yesterday was not the deadline day.
Day 4: There is 1 day left until the deadline day.
If the honest day is Xm, and the described Day 3 is Xn, what is the value of m + n?
Answer: \boxed{6}
Question: 1, 13, 17, 28, 39, 11, 22, 26, (), what number should go in the parentheses? It is known that this sequence contains only these numbers.
Answer: \boxed{38}
Question: Anna: If time could jump to the 1st of next month in an instant, that would be great, then I could have my birthday tomorrow.
Bella: If what you said were true, then I wouldn't have to prepare myself one day early for my birthday this year anymore.
Assume they were born in the same year, and neither of them is lying. How many possible values are there for the absolute difference between Anna's and Bella's birth dates (in days)?
Answer: \boxed{30}
Question: Zhiyu suddenly received a string of letters, "moepeutrelhitienyksg", and thought it was a prank and ignored it. Later, it was discovered to be an English poem, and it only used these letters. What do these letters mean?
Answer: meet you like the spring
Question: Mary's mother just retired this year. She usually lives alone in a suburban community. She especially likes online shopping and often has many packages to pick up. Because the neighbors often make noise in the middle of the night, Mary's mother has tried many times to talk to them with no result, and she often files complaints with the community management organization. One day she was attacked in the community. She shouted "red hair" and then collapsed and lost consciousness. After investigation, several suspects were identified. They all have red hair. Who is most likely to have attacked Mary's mother?

A. The delivery person responsible for this community
B. The woman who leads the yoga class they attend together
C. The community management staff
D. The new college student who just moved in
E. The neighbor who has always been in conflict with Mary's mother
F. Lucy's mother, who lost in the last card game to Mary's mother
Answer: D
Question: In the movie "Upside Down," the male lead is from the lower world, and the direction of gravity in the lower world and the upper world is opposite.

In the movie's world, repeated multiplication is represented using a single up arrow ↑. For example, a to the power of b is written as a↑b. Repeated division is represented using a single down arrow ↓. For example, a divided by b, n times, is written as a↓b.

If the male lead is standing on a tall tower in the lower world and sees on a blackboard in a room in the upper world the expression "6↓06+8", what is the value of this expression?
Answer: \boxed{387420489000000008}
Question: A regular cigarette with a length of 10 cm can burn for 5 minutes at a normal rate. If someone extends one regular cigarette by lengthening the tobacco and the paper so that the total length becomes 120 cm, and this cigarette can still burn at the normal rate, ignoring factors that affect burning efficiency, what is the total burning time of this cigarette?
A: 5 minutes
B: 5–60 minutes
C: 60 minutes
D: More than 60 minutes
Answer: D
Question: Xiao Zhao learns in the lobby on the first floor of Building A that Company A is located on the 101st floor, and he plans to take the elevator to visit. According to regulations, for high-rise buildings over 100 meters, an additional refuge floor must be provided every 15 floors. Building A is such a building, but when numbering the floors, all refuge floors are skipped.

If every time Xiao Zhao arrives at a floor he is able to know how many refuge floors exist below him in total, but he does not know the building's special floor-numbering rule, then what is the minimum number of elevator rides he needs in order to successfully find Company A?
Answer: \boxed{1}
Question: There is a polynomial function ( f(x) ) such that
( f(1) = 3 ), ( f(2) = 10 ), ( f(3) = 35 ), ( f(4) = 132 ), ( f(5) = 517 ).
What is ( f(n) )? Please choose one or more options that you believe are correct.
A. ( 2^{2n-1} + n )

B. ( \frac{27}{4}n^4 - \frac{117}{2}n^3 + \frac{765}{4}n^2 - \frac{517}{2}n + 122 )

C. ( \frac{81}{20}n^5 - 54n^4 + \frac{1143}{4}n^3 - 720n^2 + \frac{4256}{5}n - 364 )
Answer: B,C
Question: Xiaobai, Xiaofen, Xiaoqing, and Xiaohui are each wearing a shirt and pants. The available colors for both shirts and pants are white, pink, cyan, and gray. It is known that:
1. Only one person's name matches the color of their shirt.
2. Only one person's name matches the color of their pants.
3. There is no one whose name matches both the color of their shirt and the color of their pants.
4. The person wearing the white shirt (not Xiaohui) has a name that matches the color of the pants Xiaohui is wearing.
5. The person wearing the gray shirt (not Xiaofen) has a name that matches the color of the pants Xiaofen is wearing.
Question: What shirt and pants is each person wearing? Answer in the order Xiaobai, Xiaofen, Xiaoqing, Xiaohui, in the format
"Xiaobai: X-color shirt, X-color pants; Xiaofen: X-color shirt, X-color pants; …"
Answer: Xiaobai: pink shirt, white pants; Xiaofen: cyan shirt, gray pants; Xiaoqing: white shirt, pink pants; Xiaohui: gray shirt, cyan pants.
Question: There is a five-digit password. The digits of the password are chosen from 0–9, with no repetition. It is known that:

1. In 64082, two digits are correct but in the wrong positions.
2. In 15673, three digits are correct but in the wrong positions.
3. In 46720, three digits are correct but in the wrong positions.
4. In 58469, three digits are correct and in the correct positions.
5. In 03856, one digit is correct but in the wrong position.

What is the password?
Answer: \boxed{71469}
Question: At a secret dinner party, four guests (A, B, C, D) each take a seat in a different order. The following clues are known:

The seats are arranged clockwise and numbered 1 to 4, and each guest sits in exactly one seat.
Someone noticed that at the entrance to the banquet hall there was a string of lights hanging, with the colors green, red, purple, and white.
B sits in a seat directly next to A.
On the table at each seat there is a potted plant: pothos, miniature rose, African violet, and purple heart.
A's seat is not next to D's seat.
It is known that A and B's favorite color is red, C has no favorite color, and D's favorite color is white.
A and D are friends; A and B do not know each other; C and A are classmates; C and B also do not know each other.
C sits in seat 1 or seat 4.
If D is in seat 3, then B must be in seat 2.
If there are two seats between A and C, then B cannot be the last guest to sit down.
If A and B are next to each other, then C is the second to take a seat.
If A and C are next to each other, then B is the first to take a seat.

Question: Under all conditions being satisfied, in how many cases is (the sum of the seat numbers of C and D) greater than (the sum of the seat numbers of A and B)?
Answer: \boxed{1}
Question: Jack and an online friend are playing an online mission game. Today Jack and his friend are both undercover agents inside the villains' faction. Their goal is to retrieve an oil painting that was stolen by the villains, because the painting contains secret information from the justice faction. They must succeed. But right now they have no information, and they don't even know which painting it is - they have to investigate during the mission.

Jack and his friend split up and agree to share information in one hour. But after forty minutes, Jack hears an in-game announcement: his friend's cover has been blown by the villains and he has already been eliminated. Jack must now finish the mission alone.

Jack keeps searching for a long time with no progress. He thinks his friend might have left him a clue. He goes to the place where his friend was eliminated, and he really does find an English message left behind. It says: "No. 5 Room, No. 2 Manor, Zoo3".

So Jack goes to Room 5 of Manor 2. But the villains are cunning: there are 8 oil paintings in the room, and Jack doesn't know which one is the real target. He thinks back carefully to his friend's speaking habits in this game before being eliminated: his friend liked to put a number after an English word, and earlier he specifically reminded Jack to pay attention to character rotation. Jack suddenly understands, and in the end he identifies the correct painting.

Which painting is most likely the correct one?

A. Statue of Liberty
B. Baseball game scene
C. Cowboy rodeo scene
D. Lake under moonlight
E. Snow scene of the White House
F. Disneyland scene
G. Route 66 scene
H. Independence Day fireworks scene
Answer: D
Question: Xiaosun needs to travel in a straight line along a main road, starting at the zoo entrance and heading to the botanical garden. The map app gives three options:
A: Walk 1 km along the street to the subway station, take the subway for 10 km, then walk 1 km from the station to the botanical garden
B: Ride a bicycle for 8 km
C: Take a taxi for 12 km
(The total route distances differ because of things like vehicle turning around or the positions of subway entrances and exits.)
It is known that Xiaosun's average speeds for walking, riding a shared bike, taking a taxi, and taking the subway are 5 km/h, 16 km/h, 24 km/h, and 60 km/h, respectively. The cost per kilometer for each mode is 0 yuan, 0.5 yuan, 3 yuan, and 0.1 yuan, respectively.
Ignoring traffic conditions and waiting time, how much money will Xiaosun spend to reach the botanical garden using the fastest option?
Answer: \boxed{7}
Question: Three painters are painting double-sided plain ceramic plates. Each worker takes 90 seconds, at a constant speed, to finish painting one side of a plate. At most one worker can paint the same side of a plate at any given time. When one side of a plate begins to be painted, the other side of the plate must either already be completely painted or have no paint on it at all. Each time a worker switches to a new plate or a new side, they must paint continuously for at least 30 seconds before stopping.

If we ignore the time it takes to switch plates, what is the minimum time (in minutes) needed to fully paint 7 plates?
Answer: \boxed{7}
Question: A fire truck receives an emergency call and heads to the fire scene. The starting point is 10 km away from the destination. The road speed limit is 60 km/h, and the fire truck's theoretical maximum average speed is 80 km/h. It is expected that there will be 3 intersections with standard red-yellow-green traffic lights along the way. Each traffic light cycle has a red light for 58 seconds, a green light for 58 seconds, and a yellow light for 4 seconds. The light the fire truck encounters when it reaches each intersection is completely random, but it is guaranteed that it will encounter at least one full red light. Ignoring traffic congestion and any issues of legality, what is the shortest possible time, in minutes, for the fire truck to reach the destination?
Answer: \boxed{7.5}
Question: Jia is an experienced repeat thief. On this particular day, he first stole a man's wallet on the street, then a woman's wallet, then an elderly person's wallet, and finally even a child's wallet. He put all the stolen wallets together along with his own wallet. When he got home and was about to count the money, he discovered that his own wallet and one of the wallets he had just stolen were gone. A note was left behind saying: "You're still too green. How dare you steal my wallet."

Who stole Jia's wallet?
Answer: The man.
Question: Uncle Li harvested 300 bags of potatoes and needs to transport them across the river to sell at the market on the other side. At the riverside there is only Boatman Wang's wooden boat, but Wang demands that for every load of potatoes transported across, Uncle Li must give him half of that load as the boat fee. Uncle Li needs to sell as many potatoes as possible to make a profit, yet he could only use this boat. How many bags of potatoes can he end up with on the other side at most?
Answer: \boxed{200}
Question: When Xiaoming, Xiaohong, Xiaoqing, and Xiaoma were born, all of their mothers were very young and were the same age.

While chatting together, they said:

* Xiaohong: I am the oldest among the children, and I might even be older than some of the mothers.
* Xiaoma: I am not the youngest, and I am 20 years younger than Xiaoming's mother.
* Xiaoqing: I am older than Xiaoming, and the sum of my age and Xiaoma's mother's age is 50.
* Xiaoming: The difference between my age and Xiaoqing's mother's age 10 years ago is exactly the age my mother was when she gave birth to her.

The mothers say:

* Mrs. Weng: My child is the youngest, and their age is exactly the difference between Xiaoma's and Xiaoqing's ages.
* Mrs. Huang: My child's age is only one-fourth of Xiaoqing's mother's age.
* Mrs. Bai: In 12 years, the oldest child will be the same age as I am now.
* Mrs. Zhong: None of us mothers are currently under 30.

Among the following options, which are correct?

A. Xiaohong's mother is the oldest.
B. Mrs. Huang's child is older than Xiaoqing.
C. Xiaoming is older than 10 years old.
D. Mrs. Huang is the youngest mother.
Answer: A
Question: A rectangular sheet of paper is 15 cm long and 11 cm wide. What is the maximum number of strips of paper measuring 6 cm by 1 cm that can be cut from it?
Answer: \boxed{27}
Question: The red panda (🐼) is playing a game with friends. They roll a die (🎲) to decide how many steps to move. But there are buffalo (🐃) blocking the way. If the red panda's position at the end of a move lands on a buffalo, it gets headbutted and is knocked back three steps. If it moves back fewer than three steps, it gets knocked back to the starting point.

The map is a 6×6 grid. There is only one path that leads to the fries, but be careful - there are black trap holes on the way. If you stop on a trap (🕳️), you lose. There are also thorns (✖️), which you cannot pass through.

The numbers the red panda rolled on the die are: 3, 4, 2, 4, 5, 1, 6, 3, 6.

Question: How many times has the red panda been knocked back by a buffalo so far?

🍟🟦🟦🟦🐃🟦
✖️✖️✖️✖️✖️🟦
🟦🟦🐃🕳️🟦🟦
🟦✖️✖️✖️✖️✖️
🐃🟦🟦🐃🟦🟦
🐃✖️✖️🐃✖️🐼
Answer: \boxed{5}
Question: A neighborhood plans to plant a group of trees in a park to improve the environment. After careful planning, they decide to use a special planting pattern such that, from various directions, all the trees together form a total of 12 straight lines, and each line contains exactly 3 trees.

Additionally:

* In any given line, the distances between adjacent trees on that line are equal.
* For every line, that equal spacing must be one of the values in the set {A, B, C}.

Question: What is the minimum number of trees required?
Answer: \boxed{13}
Question: Xiaohong finds 10 ping pong balls scattered on the ground in a straight line. Each time, she can pick up 1 ball, or 2 balls, or 3 balls. In the end, she must pick up all the balls. She is not allowed to pick up 4, 5, 6, 7, or 8 balls at once.

There is an extra rule:

* As long as she is currently holding less than 5 balls in her hands, she never drops any balls when she picks up more.
* Once she is already holding 5 or more balls, then every time she picks up more balls, she will drop 1 ball.
* However, when there are no balls left on the ground, she does not drop any balls (which means on the very last pick, after clearing the ground, she does not drop one).

Question: Under the condition that on the last move she picks up exactly 2 balls, what is the minimum number of moves needed to collect all 10 balls?
Answer: \boxed{5}
Question: On a circular country path, there are eight stone slabs, numbered clockwise as 1, 6, 3, 8, 5, 2, 7, and 4. Two rabbits are playing a game on them, both jumping alternately along the same direction-either clockwise or counterclockwise. Rabbit A and Rabbit B initially stand on slabs numbered X and 4, respectively. Each time Rabbit A jumps, the distance it travels is equivalent to the distance Rabbit B would cover after making N jumps, where N is less than 8. After a total of eight jumps, Rabbit A returns to its starting slab, and if one connects in chronological order the slabs Rabbit A has landed on, a regular eight-pointed star will be formed.
Rabbit B jumps only to the next adjacent slab each time. Because the number on the slab Rabbit A leaves may change whenever it jumps, the number recorded on Rabbit B's landing slab at each jump forms the sequence "1, 2, 3, 4, 5, 6, 7, 8."
What is the sum of all possible values of X and N?
Answer: \boxed{16}
Question: A large cube of side length 4 is made up of small cubes of side length 1. In each of the front, top, and left views, the small square at column 1, row 2, counted from the lower-left corner, is denoted by (1,2). According to the descriptions below, several small cubes are removed to create through-holes in the large cube. What is the maximum possible remaining volume of the large cube?
1.On the front face, the positions (2,2) and (3,3) are through-holes.
2.On the left face, the positions (2,2), (2,3), and (3,2) are through-holes.
3.On the top face, the positions (2,3) and (3,3) are through-holes.
Answer: \boxed{43}
Question: The party game rules are as follows: On a round table there is an empty 5×5 grid that needs to be filled with 25 distinct singer names. All seated players take turns clockwise to make a "move." On each turn, a player must choose exactly one of the following three operations: [draw one singer card blindly and place it into an empty cell of the grid], [swap the positions of any two singer cards already on the grid], or [move one singer card already on the grid to an empty cell]. At the start, the card pool has 25 singer cards, and any card that is drawn cannot be returned. The game ends when the last card has been drawn and placed. If tonight you, as the host, invite one friend to play at home, and after everyone is seated you decide who takes the first turn, then when you prepare the 25 singer cards needed for this game, what is the minimum number of singer cards you like that must be included so as to guarantee that, when the game ends, the first row of the grid contains at least one singer you like?
Answer: \boxed{2}
Question: For a completely new and unknown element A, its exact atomic number is unknown; it is only known that the atomic number is less than 500, and that the probability of it being odd or even is 50% each. If the atomic numbers of element A and iron were swapped, then their chemical properties would also be swapped.
It is known that there exists a lethal oxide of element A, whose lethal dose is 1 mg, and the time from exposure to death is less than one minute. In this oxide, if the atomic number of A were changed to that of iron, its chemical properties would be similar to non-toxic rust.
Now, once per minute, iron and element A swap their atomic numbers once, continuing until, upon completion of some swap, the atomic number of A becomes equal to the number of swaps that have occurred. Then, after 10 g of this lethal oxide of A has been left standing for several weeks and is eaten by a person, what is the probability that the person cannot be fatally poisoned?
Answer: \boxed{0}
Question: Cutting once along a straight line counts as one cut. Given a foldable sheet of paper with sufficiently large area, ignoring thickness, you are to use scissors to cut out exactly 2,049 square holes, each of side length 1 cm. What is the minimum number of cuts required?
Answer: \boxed{1}
Question: Four people, Jia, Yi, Bing, and Ding, each traveled to a different location during the summer vacation (locations A, B, C, and D). Each of them bought local specialties at their respective destinations (1 to 3 types). The four are of distinct ages, namely 25 through 28. It is known that:
1. Bing is 25 years old.
2. Yi traveled to location A.
3. The person who is 26 years old bought one more type of specialty than the person who went to location B.
4. Among the number of specialties bought by Jia and by the person who went to location C, one of them is 2.
5. The person who went to location D bought two more types of specialties than Ding did.
How many possible values are there for the total number of specialty types purchased by the four people?
Answer: \boxed{2}
Question: In this world, the symbol + represents multiplication, - represents addition, × represents subtraction, and ÷ represents division. Moreover, the order of precedence for all operations is also reversed, but the relationship between the dividend and divisor in division remains unchanged. For example, 2 ÷ 1 = 2, rather than 0.5. Question: 5 + 2 × 3 ÷ (1 + 4) = ?
Answer: \boxed{\frac{5}{4} }
Question: A  city needs to deliver supplies to three high-risk areas (A/B/C):
Demand: Area A requires 12 tons, Area B requires 5 tons, and Area C requires 3 tons.
Vehicle load limit: 10 tons per trip
Special constraint: The supplies for Area B must be delivered after the supplies for Area A have been delivered.
Transportation cost: 2 yuan per kilometer
Warehouse to Area A = 15 km, Area A to Area B = 10 km, Area B to Area C = 5 km, Warehouse to Area C = 20 km, Warehouse to Area B = 8 km
The vehicle must return to the warehouse and be ready for the next delivery.
Please calculate the lowest transportation cost after meeting all the above requirements.
Answer: \boxed{146}
Question: Sunshine Supermarket, in response to the call for environmental protection, has launched a "Green Recycling Program": customers may use 3 empty beverage bottles to obtain 1 brand-new beverage. The members of the community environmental task force decide to take part in this activity together. Detailed rules of the activity: Every 3 empty bottles can be used to purchase 1 new beverage; after a new beverage is drunk, it produces a new empty bottle. The number of purchases is unlimited, continuing until there are fewer than 3 empty bottles. Each beverage costs 3 yuan. All purchases must be completed on the same day; beverages may not be shared; it must be ensured that each person has a complete bottle.The supermarket allows returns at the original price, but only for items purchased on the same day, and the total refund amount may not exceed 10 yuan. Question: There are 27 people in the group. How many methods are there to ensure that everyone gets to drink while achieving the minimum possible total cost? (Methods are distinguished only by the total number of beverages purchased and the total number of beverages returned; combinations with the same totals are regarded as the same method.)
Answer: \boxed{3}
Question: Three new operations are defined: ▶ and ➕ are related to binary operations, while ▷ is essentially a comparison of magnitude.
2 ▶ 2 = 1, 12 ▶ 13 = 10
2 ▷ 2 = 2. 12 ▷ 13 = 12
52 ▷ 93 = 52, 4 ▷ 1 = 1
723 ▶ 223 = 011, 421 ▶ 400 = 100
9 ➕ 9 = 2002, 4 ➕ 2 = 110
4 ➕ 8 = 1100, 7 ➕ 3 = 121
So, 404 ▶ 505 ▷ (6 ➕ 5) = ?
Answer: \boxed{10}
Question: There is currently only one 20-foot standard shipping container (with internal dimensions: 6 meters in length, 2.4 meters in width, and 2.5 meters in height). There is a hole on the left side panel, located 50 cm above the ground. If there are no restrictions on the placement orientation and no leakage from any other part is considered, what is the maximum volume of construction sand, expressed in cubic meters, that can be stored inside the container when it is placed on level ground?
Answer: \boxed{36}
Question: There are three containers with capacities of 1000 ml, 700 ml, and 300 ml, respectively. Water is available in unlimited supply. What is the minimum number of steps required to obtain exactly 500 ml of water? (Note: One step is counted only when water is transferred from one container to another.)
Answer: \boxed{4}
Question: The magician Merlin is performing a marvelous number magic show. In front of him are 10 magic hats, numbered 1 through 10, and each hat contains a number of colored balls exactly equal to its number. Merlin needs to perform a series of "doubling spells": Each time, he selects one hat and pours all of its balls into another hat, and this operation is only allowed if the number of balls in the receiving hat becomes exactly double after the transfer.
Now, Merlin wants to cast spells to transform the number of balls in the hats into the following sequence: 3, 6, 3, 7, 3, 8, 3, 9, 3, 10. Is it possible to achieve it? If so, how should it be done?
Answer: Not achievable.
Question: There is a periodic sequence {15,25,35,45,55,65,75,…,n5 } ,where n < 10. If, for every possible value of the number of terms N that satisfies the given conditions, all factors of N must belong to the set {m_{1}, m_{2}, m_{3}, ... }, what is the sum of the elements in this set?
Answer: \boxed{34}
Question: A murder occurred in Annie's home. At the time of the incident, there were six people present in the household: Annie's father, mother, younger brother, mother's older brother, father's younger sister, and Annie herself.
The police launched an investigation and obtained the following information:
1. The victim and the murderer are not in a parent-child relationship.
2. At the time of the incident, one man and one woman were at a bar downstairs.
3. The crime scene was in a park, where the victim and the murderer met.
4. At the time of the incident, Annie's father and mother were not together.
5. In Annie's family, there was exactly one murderer and one victim.
6. The two people at the bar are not in a parent-child relationship.
7. The murderer is younger than the victim.
8. At the time of the incident, two people of the same gender were jogging by the lake.
9. At the time of the incident, one son and one daughter of Annie's mother were alone in separate places.
10. At the time of the incident, the mother was not jogging.
11. The father was not the victim.
Can you find out where the father's younger sister was at the time of the murder case?
Answer: Park