jeggers/fermi huggingface dataset:
Question: Based on the current rate of infection of Covid-19, is there any way to estimate the number of people who will test positive world wide?
CONTEXT:
F1: Currently, every 1 person in 45 is being tested positive.
F2: The total human population is 7.2e+9.
PROGRAM:
Q1: What is the ratio of getting infected by covid 19 right now?
Q2: What is the total human population in the world?
A1: 45
A2: 7.2e+9=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q2, Q1)
Answer: 160000000
Question: If Bill Gates started paying everyone $1 for every point of karma they earned on reddit, how fast would he go broke?
CONTEXT:
F1: There are 52e+6 active users on Reddit each day.
F2: An average reddit active user gains around 10 karma points each day.
F3: Net Worth of Bill Gates is 1.34e+12
PROGRAM:
Q1: How many karma points are gained each day on reddit?
Q2: What is the net worth of Bill Gates?
Q3: How many active users are there on Reddit?
Q4: What is the average karma earned by an active user on Reddit each day?
A1: 52e+6
A2: 10 day**-1
A3: 1.34e+12=Q4 -> A2 | F2=Q3 -> A1 | F1=Q1 -> Mul (Q3, Q4)=Q2 -> A3 | F3
P: Div (Q2, Q1)
Answer: 2577 days
Question: How many human ancestors do I have?
CONTEXT:
F1: What is the rate at which the number of ancestors grow as we go up is 2
F2: The human race is 300 generations old.
PROGRAM:
Q1: What is the rate at which the number of ancestors grow as we go up?
Q2: How many generations did the human civilisation have till now?
A1: 2
A2: 300=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Pow (Q1, Q2)
Answer: 2.00E+90
Question: How many cigrettes are needed to raise the temperature of the atmosphere by 1 degree celsius?
CONTEXT:
F1: It takes 5e+18 Joules to raise the global temperature by 1 degree.
F2: An average cigarette provides heat energy of 1 Joule
PROGRAM:
Q1: How much energy does it take to increase the global temperature by 1 degree?
Q2: How much energy does an average cigarette produce before burning out completely?
A1: 5e+18 J
A2: 1 J=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q1, Q2)
Answer: 5.00E+18
Question: How many people attend Art Beat in South Bend each year?
CONTEXT:
F1: An average human takes up 1m**2 area.
F2: The length of the street is 2000 m
F3: The breadth of the street is 30 m
PROGRAM:
Q1: What is the surface area on the streets of South Bend?
Q2: What is the average surface area occupied by a single person?
Q3: What is the length of the street?
Q4: What is the breadth of the street?
A1: 1 m**2
A2: 2000 m
A3: 30 m=Q4 -> A3 | F3=Q3 -> A2 | F2=Q1 -> Mul (Q3, Q4)=Q2 -> A1 | F1
P: Div (Q1, Q2)
Answer: 60000
Question: How many apples are there in the world at any one time?
CONTEXT:
F1: There are around 2e+6 apple trees in the world.
F2: A single apple tree contains around 500 apples
F3: Though a lot of factors are involved in calculating no of apples at one time, essentially it boils down to the number of apples produced by the trees collectively during one season.
PROGRAM:
Q1: How many apple trees are there in the world?
Q2: How many apples does a single apple tree contain on an average?
A1: 2e+6
A2: 500=Q2 -> A2 | F2=Q1 -> A1 | F1 & F3
P: Mul (Q1, Q2)
Answer: 1.00E+09
Question: How much heat is lost when urine is voided?
CONTEXT:
F1: An average person pees 400 mL at once.
F2: Around 0.1 cal of heat is present in a single mL of urine. [assumption]
PROGRAM:
Q1: How much urine is let out when an average person pees once?
Q2: How much heat is contained in a single mL of urine?
A1: 400 mL
A2: 0.1 cal*mL**-1=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 40 cal
Question: What is the total mass of COVID19 globally?
CONTEXT:
F1: Total number of people affected with COVID19 virus globally is 168000000
F2: The mass of COVID19 virus inside human body is 5e-5 g
PROGRAM:
Q1: How many people are affected with Covid 19?
Q2: What is the mass of Covid19 inside a human body?
A1: 168000000
A2: 5e-5 g=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 8400 g
Question: What's the value of all of mankind's buried grave goods?
CONTEXT:
F1: Around 107e+9 people have been buried till now?
F2: Assuming that one grave item of 5 USD in value has been buried along with every human that has died till now.
PROGRAM:
Q1: How many humans have been buried till now?
Q2: What is the value of a grave good buried along with the person?
A1: 107e+9
A2: $5=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: $5.3e+11
Question: How many computer keyboard strokes have been made to date?
CONTEXT:
F1: There are around 2e+9 computers in the world.
F2: An average person hits 6e+6 keystrokes in a year.
F3: The average lifespan of a computer is 10 years.
PROGRAM:
Q1: How many keyboard strokes take place on an average computer in its lifetime?
Q2: How many computers are there in the world?
Q3: How many keystrokes does a person hit in a year on an average?
Q4: What is the average lifespan of a computer?
A1: 2e+9
A2: 6e+6
A3: 10=Q4 -> A3 | F3=Q3 -> A2 | F2=Q1 -> Mul (Q3, Q4)=Q2 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 1.20E+17
Question: How many children would a couple have to have in order to negate the need of a heating system in a modern average sized home?
CONTEXT:
F1: The total heat generated by a heater is 9600 W
F2: The average heat given off by a single person is 80 W
PROGRAM:
Q1: What is the total heat needed to generate to compensate for the need of a heating system?
Q2: What is the average heat produced by the presence of a single child?
A1: 9600 W
A2: 80 W=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q1, Q2)
Answer: 120
Question: What is the volume, cc, of the TiO2 in a gallon of paint formulation?
CONTEXT:
F1: The conversion factor from gallon to cc is 3785 cc/gal
F2: The quantity of paint being formulated is 1 gal
F3: The percent of TiO2 present in formulation of paint is 40%
PROGRAM:
Q1: What is the volume of TiO2 in terms of gallon in a gallon of paint formulation?
Q2: What is the conversion factor from gallon to cc?
Q3: What is the quantity of paint that is being formulated?
Q4: What percent of TiO2 is used during the formulation of paint?
A1: 3785 cm**3*gal**-1
A2: 1 gal
A3: 0.4=Q4 -> A3 | F3=Q3 -> A2 | F2=Q1 -> Mul (Q3, Q4)=Q2 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 1514 cm**3
Question: How much wood stores the yearly CO2 increase per human?
CONTEXT:
F1: Humans exhale 3e+9 tons of CO2 every year.
F2: 1m**3 wood stores a ton of CO2 each year
PROGRAM:
Q1: What is the yearly CO2 exhaled by humans?
Q2: What is the yearly CO2 production capacity of wood?
A1: 3e+9 ton
A2: 1 m**3*ton**-1=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 3e+9 m**3
Question: How many people are involved in delivering and preparing the food consumed by Chicago in a day?
CONTEXT:
F1: There are around 7500 restaurants in Chicago.
F2: An average restaurant in the US has around 40 employees.
PROGRAM:
Q1: How many restaurants are there in Chicago?
Q2: What is the average number of workers in a single restaurant?
A1: 7500
A2: 40=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q2, Q1)
Answer: 300000
Question: How many plastic flamingos are there in the United States?
CONTEXT:
F1: The total number of US that have laws is 112000000
F2: The average number of flamingos in a single lawn is 3
PROGRAM:
Q1: How many houses in the US have lawns?
Q2: What is the average number of plastic flamingos used in a single lawn for decoration purposes?
A1: 112000000
A2: 3=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 336000000
Question: How many 50-meter swimming pools could the water from the Earth's average daily rainfall fill?
CONTEXT:
F1: The quantity of average daily rainfall is 300e+6 L
F2: The volume of a 50m swimming pool is 2.5e+6 L
PROGRAM:
Q1: What is the quantity of earth's average rainfall?
Q2: What is the average volume of a 50m swimming pool?
A1: 300e+6 L
A2: 2.5e+6 L=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q1, Q2)
Answer: 120
Question: How many atoms thick are the connecting paths inside a micro chip?
CONTEXT:
F1: The thickness of the connecting parts in a microchip is 0.9e-9 m
F2: The thickness of an average atom is 0.3e-9 m
PROGRAM:
Q1: What is the thickness of the connecting parts in a microchip?
Q2: What is the thickness of an average atom?
A1: 0.9e-9 m
A2: 0.3e-9 m=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q1, Q2)
Answer: 3
Question: How dense is the Milky Way galaxy in terms of stars per cubic light year?
CONTEXT:
F1: The density of sun in stars per cubic light year is 0.004 stars ly**-3
F2: The density of the milky way is 5e+12 kg*m**-3
F3: The density of the sun is 1408 kg*m**-3
PROGRAM:
Q1: What is the density of the sun in terms of stars per cubic light year?
Q2: What is the ratio of the density of the milky way to the density of the sun?
Q3: What is the density of the milky way?
Q4: What is the density of the sun?
A1: 0.004 ly**-3
A2: 5e+12 kg*m**-3
A3: 1408 kg*m**-3=Q4 -> A3 | F3=Q3 -> A2 | F2=Q2 -> Div (Q3, Q4)=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 14204545 ly**-3
Question: What is the total carcass weight of roadkill in USA each year?
CONTEXT:
F1: The number of humans who die in roadkill every year in the USA are 38000.
F2: The average mass of a human is 62 kg.
F3: The average number of animals that die every year due to roadkill in USA is 253000.
F4: The average mass of an animal is 15 kg.
PROGRAM:
Q1: What is the carcass weight of animals killed in roadkill in a year?
Q2: What is the carcass weight of humans killed in roadkill in a year?
Q3: How many humans die due to roadkill every year?
Q4: What is the average mass of a human?
Q5: What is the number of animals that die every year due to roadkill?
Q6: What is the average mass of an animal?
A1: 38000
A2: 62 kg
A3: 253000
A4: 15 kg=Q6 -> A4 | F4=Q5 -> A3 | F3=Q2 -> Mul (Q5, Q6)=Q4 -> A2 | F2=Q3 -> A1 | F1=Q1 -> Mul (Q3, Q4)
P: Add (Q1, Q2)
Answer: 6151000 kg
Question: A floppy disk for a computer stores information by magnetizing small regions of the disk. For a typical floppy disk, estimate the area of the disk that corresponds to a single bit of information.
CONTEXT:
F1: The total area of a floppy disk is 225 cm square.
F2: The maximum capacity of a floppy disk is 256 kb
PROGRAM:
Q1: What is the total area available on a floppy disk?
Q2: What is the maximum data that a single floppy disk can hold?
A1: 225 cm**2
A2: 256 kilobyte=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q1, Q2)
Answer: 0.87 cm ** 2 * kilobyte ** -1
Question: If Earth were flat and my antenna was sufficiently high, how much power would I need to broadcast a radio station to the whole world?
CONTEXT:
F1: The total surface area of Earth had it been flat is 510e+6 km**2
F2: The power required to broadcast radio over a sq. km is 1e+10 W
PROGRAM:
Q1: What is the total surface area of Earth, had it been flat?
Q2: What is the power required to broadcast radio over a sq. km?
A1: 510e+6 km**2
A2: 1e+10 W*km**-2=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 5.1e+18 W
Question: If all the people in the world moved to Victoria, how crowded would it be?
CONTEXT:
F1: The total area of Victoria is 227444 sq km.
F2: The total world population is 7670000000 people
PROGRAM:
Q1: What is the area of Victoria?
Q2: What is the total world population?
A1: 227444000000 km**2
A2: 7670000000 people=Q1 -> A1 | F1=Q2 -> A2 | F2
P: Div (Q2, Q1)
Answer: 0.034 person * kilometre **-2
Question: How does the rate of infections of the H1N1 pandemic compare to the Covid19 pandemic?
CONTEXT:
F1: The serial interval of H1N1 is 3 days.
F2: The serial interval of Covid19 is 6 days.
PROGRAM:
Q1: What is the serial interval of H1N1 pandemic?
Q2: What is the serial interval of Covid19 pandemic?
A1: 3
A2: 6=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q1, Q2)
Answer: 0.5
Question: How many times does your heart beat per year?
CONTEXT:
F1: There are 365 days in a year.
F2: There are 24 hours in a day.
F3: There are 60 minutes in an hour.
F4: A normal heart beats 80 times a minute.
PROGRAM:
Q1: How many times does our heart beat in a day?
Q2: How many hours are there in a day?
Q3: How many times does our heart beat in an hour?
Q4: How many minutes are there in an hour?
Q5: How many times does our heart beat in a minute?
Q6: How many days are there in a year?
A1: 365
A2: 24
A3: 60
A4: 80=Q5 -> A4 | F4=Q4 -> A3 | F3=Q3 -> Mul (Q4, Q5)=Q2 -> A2 | F2=Q1 -> Mul (Q2, Q3)=Q6 -> A1 | F1
P: Mul (Q6, Q1)
Answer: 42048000
Question: In the US over the last 100 years, how many individual murders have been attributed to reasons other than "homicide"?
CONTEXT:
F1: Around 1600000 cases have been registered as murders with the US police in the last 100 years.
F2: The total percentage of murders is 100
F3: Around 5 percent of US murders are homicides.
PROGRAM:
Q1: How many murder cases have been registered with the US in the last 100 years?
Q2: What percent of individual murders are attributed to reasons other than homicides?
Q3: What is the total percentage of murders?
Q4: What is the percentage of homicide murders?
A1: 1600000
A2: 1
A3: 0.05=Q4 -> A3 | F3=Q3 -> A2 | F2=Q2 -> Sub (Q3, Q4)=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 1520000
Question: Abhinav
CONTEXT:
F1: The surface area of the oceans is 510e+6 sq. km.
F2: The total human population is 7.2e+9
F3: The average human volume is 6.2e-11 cubic km
F4: The original depth of the oceans is 3.7 km
F5: The total ocean's volume is 1.96e+9 km**3
PROGRAM:
Q1: What is the new depth of the oceans?
Q2: What is the total volume of the oceans after every living person has jumped in?
Q3: What is the surface area of the ocean?
Q4: What is the total human population?
Q5: What is the average volume of a human?
Q6: What is the original depth of the oceans?
Q7: What is the total human volume?
Q8: What is the total ocean volume?
A1: 510e+6 km**2
A2: 7.2e+9
A3: 6.2e-11 km**3
A4: 3.7 km
A5: 1.96e+9 km**3=Q5 -> A3 | F3=Q4 -> A2 | F2=Q7 -> Mul (Q4, Q5)=Q8 -> A5 | F5=Q2 -> Add (Q7, Q8)=Q3 -> A1 | F1=Q1 -> Div (Q2, Q3)=Q6 -> A4 | F4
P: Sub (Q1, Q6)
Answer: 0.14 km
Question: During the course of a calendar year, how far, km, through space has the moon traveled?
CONTEXT:
F1: The moon covers roughly 2415009 km every day.
F2: There are 365 days in a year
PROGRAM:
Q1: How far does the moon travel in a day?
Q2: What is the duration of the calendar year?
A1: 2415009 km
A2: 365=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 881478285 km
Question: In an average year, how many lives would be saved if everyone around the world were required to wear a face mask in public?
CONTEXT:
F1: 7e+6 lives are lost every year due to air pollution
F2: 41000 lives are lost every year due to second-hand smoking
PROGRAM:
Q1: How many lives are lost every year due to air pollution?
Q2: How many lives are lost every year due to second-hand smoking?
A1: 7000000
A2: 41000=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Add (Q1, Q2)
Answer: 7041000
Question: How much does the luminosity of the sun decrease with every passing second/minute?
CONTEXT:
F1: Around 100e+6 particles escape the sun every second.
F2: Each particle has a luminosity of about 10 W [assumption]
PROGRAM:
Q1: How many particles escape from the sun every second?
Q2: What is the luminosity of a single particle on the sun?
A1: 100e+6
A2: 10 W=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 1e+9 W
Question: How many RBCs are created per second in an adult male?
CONTEXT:
F1: The number of RBCs created in a minute is 138888888
F2: There are 60 seconds in a minute
PROGRAM:
Q1: How many RBCs are produced in a minute?
Q2: How many minutes are there in a second?
A1: 138888888
A2: 60 s=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q1, Q2)
Answer: 2314815 s**-1
Question: How many Tesla model X p100ds would it take to pull a megalodon out of the water?
CONTEXT:
F1: The towing capacity of a Model X is 6700 pounds
F2: The weight of a megalodon is 66138 pounds.
PROGRAM:
Q1: What is the Tesla Model X's towing capacity?
Q2: What is the weight of a megalodon?
A1: 6700 pounds
A2: 66138 pounds=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q2, Q1)
Answer: 10
Question: How many New Yorkers are awake through the night?
CONTEXT:
F1: The population of New York is 8.4e+6
F2: 25% of the population of New York is awake at night.
PROGRAM:
Q1: What is the total population of New York?
Q2: What percent of New York is awake at night?
A1: 8.4e+6
A2: 0.25=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 2.10E+06
Question: How much time would it take to transfer all YouTube videos to a different site to solve the adpocalypse?
CONTEXT:
F1: There are around 26100000000 videos on YouTube as of 2020
F2: The average time taken to transfer a single video is 10 min
PROGRAM:
Q1: How many videos are there on YouTube?
Q2: What is the average time taken to transfer a single video?
A1: 261e+9
A2: 10 min=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q2, Q1)
Answer: 261e+10 min
Question: How much does San Fransisco weigh?
CONTEXT:
F1: The average mass per sq.ft in a city is 22 kg (including buildings, appliances, etc) [estimate]
F2: The total area of San Fransisco is 1.3e+9 sq.ft
PROGRAM:
Q1: What is the average mass per sq.ft in a city?
Q2: What is the total area of a normal city?
A1: 22kg*ft**-2
A2: 1.3e+9 ft**2=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 2.8e+10 kg
Question: How many cups of water are there in a bath tub?
CONTEXT:
F1: The average volume of a bath-tub is 10.65 cubic feet.
F2: The average volume of a water-cup is 0.009 cubic feet.
PROGRAM:
Q1: What is the average volume of a bath-tub?
Q2: What is the average volume of a water cup?
A1: 10.65 ft**3
A2: 0.009 ft**3=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div(Q1, Q2)
Answer: 1180
Question: How many electrons would flow through an iPod in one day?
CONTEXT:
F1: An iPod on an average uses about 0.025 amp of current daily.
F2: The number of electrons in one amp current is 6*10^18 electrons
PROGRAM:
Q1: What is the average current consumption of an iPod daily?
Q2: How many electrons are present in one amp current?
A1: 0.025 ampere
A2: 6e+18 ampere**-1=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul(Q1, Q2)
Answer: 1.50E+17
Question: What is the average number of first cousins that a person living in the United States has?
CONTEXT:
F1: A single family has 2 kids on an average.
F2: Each kid has 2 parents.
F3: Each parent has around 3 siblings.
PROGRAM:
Q1: What is the total number of aunts/uncles a kid has on an average?
Q2: How many kids does a single family have in the US on an average?
Q3: How many parents does a single child have?
Q4: How many siblings does a person's parents have on average in the US?
A1: 2
A2: 2
A3: 3=Q4 -> A3 | F3=Q3 -> A2 | F2=Q1 -> Mul (Q3, Q4)=Q2 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 12
Question: How many tenured professors are there in the world?
CONTEXT:
F1: There are 25000 universities in the world roughly.
F2: The average number of tenured professors in a university is 20
PROGRAM:
Q1: Roughly, how many universities are there in the world?
Q2: What is the average number of tenured professors in a university.
A1: 25000
A2: 20=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 500000
Question: I just cooled myself off by rubbing an ice cube on my skin until it melted. How much energy did it take from body?
CONTEXT:
F1: The volume of an ice cube is 30 mL
F2: A total of 334 J is released on heating an ice particle of 1 mL
PROGRAM:
Q1: What is the volume of an average ice cube?
Q2: What is the energy produced by melting 1 metre cube of ice?
A1: 30e-3 L
A2: 334e+3 J*L**-1=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 10020 J
Question: How many square miles of paved surfaces are there in our city?
CONTEXT:
F1: The total lane miles of California is 396540 miles
F2: The average width of a paved surface is 0.001 miles
PROGRAM:
Q1: What is the total road length in the city?
Q2: What is the average width of a paved surface in our city?
A1: 396540 miles
A2: 0.001 miles=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 397 miles ** 2
Question: What is the surface area of a bath towel?
CONTEXT:
F1: The average length of a bath towel is 150 cm
F2: The average breadth of a bath towel is 45 cm.
PROGRAM:
Q1: What is the average length of a bath towel?
Q2: What is the average breadth of a bath towel?
A1: 150 cm
A2: 45 cm=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 6750 cm**2
Question: How much force can a fit man exert to pry something open using a crowbar?
CONTEXT:
F1: The average pressure a fit man would exert to pry something using crow bar is 10000 Pascal
F2: The surface area of impact is 0.025 metre square
PROGRAM:
Q1: How much pressure is applied by a fit and in prying something open using a crowbar?
Q2: What is the average target area of impact?
A1: 10000 N*m**-2
A2: 0.025 m**2=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 250 N
Question: If it were to rain an average of 1 cm per hour over the entire surface of the earth, how many cubic miles of water would have rained during the course of one day?
CONTEXT:
F1: The volume of water accumulated if it is raining 1 cm an hour for a acre is 6.2e-8 mi**3*acre**-1
F2: There are 24 hours in a day.
F3: The surface area of earth is 126e+12 acre
PROGRAM:
Q1: How much rain is it if it is raining 1 cm per hour on the surface of earth?
Q2: How many hours are there in a day?
Q3: How much rain is 1 cm rain for 1 hour on 1 acre?
Q4: What is the surface area of earth?
A1: 6.2e-8 mi**3*acre**-1
A2: 24
A3: 126e+12 acre=Q4 -> A3 | F3=Q3 -> A1 | F1=Q1 -> Mul (Q3, Q4)=Q2 -> A2 | F2
P: Mul (Q2, Q1)
Answer: 187488000 mi**3
Question: How many laps would I need to make around our classroom to go a mile?
CONTEXT:
F1: The number of miles to be run is 1.
F2: The perimeter of the classroom is 0.02 miles
PROGRAM:
Q1: What is the number of miles that is to be covered?
Q2: What is the perimeter of a classroom?
A1: 1 miles
A2: 0.02 miles=Q1 -> A1 | F1=Q2 -> A2 | F2
P: Div (Q1, Q2)
Answer: 50
Question: How many calories does a student burn while switching classes?
CONTEXT:
F1: The distance between 2 classes is 0.1 miles.
F2: It takes 0.01 miles to burn 1 calorie.
PROGRAM:
Q1: What is the distance between two classes?
Q2: How many calories are burnt from walking a mile?
A1: 0.1 miles
A2: 0.01 miles/calorie=Q1 -> A1 | F1=Q2 -> A2 | F2
P: Div (Q1, Q2)
Answer: 10 calories
Question: How much ice (in pounds) is scraped off a hockey rink during one period?
CONTEXT:
F1: Around 20 km of distance is covered on ice during one period. (Assumption)
F2: For every km skated on ice, around 1 pound of ice is scraped off (Assumption)
PROGRAM:
Q1: How many km of distance is covered on the hockey rink during one single period?
Q2: What is the amount of ice that is scraped off for every km skated on ice?
A1: 20 km
A2: 1 pounds/km=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 20 pounds
Question: How far does a bee fly each day?
CONTEXT:
F1: The bee flies for a total of around 4 hours each day.
F2: The average speed at which a bee flies is 15 miles per hour
PROGRAM:
Q1: How many hours does the bee spend on flying each day?
Q2: What is the average speed at which a bee flies?
A1: 4 hour
A2: 15 miles/hour=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 60 miles
Question: How many beers would it take for a 180-kg male tiger to reach BAC of 0.08% after two hours?
CONTEXT:
F1: It takes 3 beers for humans to reach a BAC of 0.08%
F2: The total blood volume in tigers is 3.8 gallons
F3: The total blood volume in humans is 1.5 gallons.
PROGRAM:
Q1: How many beers does it take to reach a BAC of 0.08% in humans?
Q2: What is the ratio of blood volume in tigers to humans?
Q3: What is the total volume of blood in tigers?
Q4: What is the total volume of blood in humans?
A1: 3
A2: 3.8 gal
A3: 1.5 gal=Q4 -> A3 | F3=Q3 -> A2 | F2=Q2 -> Div (Q3, Q4)=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 7.59
Question: If I throw a pot of water towards the sun (assuming that the water stays in the pot) how close would it get before the water would boil?
CONTEXT:
F1: Around 2 litres of water evaporates per km travelled in space. (assuming the heat is uniform in the first 100 kms)
F2: the quantity of water given is 10 L
PROGRAM:
Q1: How much water evaporates per km traveled in space?
Q2: What is the quantity of water given?
A1: 2L*km**-1
A2: 10 L=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q2, Q1)
Answer: 5 km
Question: How many gum balls would it take to reach from the Earth to the Moon?
CONTEXT:
F1: The distance between Earth and moon is 384400 km
F2: The diameter of a gum ball is 0.000054 km
PROGRAM:
Q1: What is the distance between Earth and Moon?
Q2: What is the diameter of a gum ball?
A1: 384400 km
A2: 0.000054 km=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div(Q1, Q2)
Answer: 7118518518