jeggers/fermi huggingface dataset:
Question: How much tons of food and water average person consume in his/her whole life?
CONTEXT:
F1: The average life expectancy is 72 years.
F2: The total food consumption of a person each year is 1996 pounds.
F3: The total water consumption of a person each year is 2660979 pounds.
PROGRAM:
Q1: What is the average life expectancy?
Q2: What is the total water and food consumption of a person each year?
Q3: What is the total food consumption of a person each year?
Q4: What is the total water consumption of a person each year?
A1: 72
A2: 1996 pounds
A3: 2660979 pounds.=Q4 -> A3 | F3=Q3 -> A2 | F2=Q2 -> Add (Q3, Q4)=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 1.9e+8 pounds
Question: What distance will a ball point pen write?
CONTEXT:
F1: The number of lines in a 200 page notebook is 5000.
F2: The average length of a single line is 0.20 metres.
F3: A ball point pen can write for 1 notebook.
PROGRAM:
Q1: How many lines do we have in a notebook?
Q2: What is the average width of a notebook (traversing length of a pen)?
Q3: How many notebooks worth can a ball point pen write?
Q4: How many total lines can a ball point pen write?
A1: 5000
A2: 0.20 m
A3: 1=Q2 -> A2 | F2=Q1 -> A1 | F1=Q3 -> A3 | F3=Q4 -> Mul (Q1, Q3)
P: Mul (Q2, Q4)
Answer: 1000 m
Question: What fraction of volume does one water molecule occupy in a cup of water?
CONTEXT:
F1: The volume of one molecule of water is 3e-23 cc
F2: The volume of cup of water is 250 cc
PROGRAM:
Q1: What is the volume of one molecule of water?
Q2: What is the volume of a cup of water?
A1: 3e-23 cm**3
A2: 250 cm**3=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div(Q1, Q2)
Answer: 1.20E-25
Question: At what rate (in watts) is energy transferred to your car in a gas station?
CONTEXT:
F1: The amount of energy that is being loaded is 50000 W
F2: It took 60 seconds to transfer the energy at the station.
PROGRAM:
Q1: What is the amount of energy that the car is being loaded with?
Q2: How long does it take to transfer that fuel to the car?
A1: 50000 W
A2: 60 s=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q1, Q2)
Answer: 833 W*s**-1
Question: If you could, how much memory space would be needed to store an entire person?
CONTEXT:
F1: The average memory capacity of a human is 2.5e+15 bytes.
PROGRAM:
A1: 2.5e+15 bytes
P: A1 | F1 
Answer: 2.5e+15 bytes
Question: How many times did the wheel of the bus turn on the class excursion?
CONTEXT:
F1: The average RPM of the wheels of the bus at 40 kmph is 3000
F2: The total duration of the journey is 120 minutes.
PROGRAM:
Q1: What is the average RPM of a bus journey?
Q2: What is the duration of the bus journey?
A1: 3000
A2: 120=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 360000
Question: If the Sun was the size of the Earth and everything was scaled down, what would the diameter of the Earth be?
CONTEXT:
F1: The diameter of new sun is 12800 km
F2: The size of earth is 1e+12 km**3
F3: The size of sun is 1.4e+18 km**3
PROGRAM:
Q1: What is the ratio of size of earth to size of sun?
Q2: What is the diameter of the new sun?
Q3: What is the size of earth?
Q4: What is the size of the sun?
A1: 12800 km
A2: 1e+12 km**3
A3: 1.4e+18 km**3=Q4 -> A3 | F3=Q3 -> A2 | F2=Q1 -> Div (Q3, Q4)=Q2 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 0.01 km
Question: If you add the length of all cables used around the world, what would it add up to?
CONTEXT:
F1: The average length of awfully-fledged cable is 200 m
F2: There are around 123e+8 cables in the world. (Assumption)
PROGRAM:
Q1: What is the average length of a cable?
Q2: How many cables are there in the world?
A1: 200 m
A2: 123e+8=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 2.4e+12 m
Question: How much does it cost to fly drones over the planet to provide internet to the entire planet?
CONTEXT:
F1: It costs about 100 USD to fly the drone for a sq.km.
F2: The total habitable land in the world is 6070285 km
PROGRAM:
Q1: How much does it cost to fly the drone for a sq.km?
Q2: What is the total area of habitable land in the world?
A1: $100 km**-2
A2: 6070285 km**2=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q2, Q1)
Answer: $607028500
Question: How many beats will your heart make in a lifetime?
CONTEXT:
F1: The average life expectancy is 72 years
F2: There are 365 days in a year.
F3: There are 24 hours in a day.
F4: There are 60 minutes in an hour.
F5: A normal heart beats 80 times a minute.
PROGRAM:
Q1: What is the average life expectancy?
Q2: How many times does our heart beat in a year?
Q3: How many times does our heart beat in a day?
Q4: How many hours are there in a day?
Q5: How many times does our heart beat in an hour?
Q6: How many minutes are there in an hour?
Q7: How many times does our heart beat in a minute?
Q8: How many days are there in a year?
A1: 72
A2: 365
A3: 24
A4: 60
A5: 80=Q7 -> A5 | F5=Q6 -> A4 | F4=Q5 -> Mul (Q6, Q7)=Q4 -> A3 | F3=Q3 -> Mul (Q4, Q5)=Q8 -> A2 | F2=Q2 -> Mul (Q8, Q3)=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 3027456000
Question: How much detail could be resolved with a telescope array the size of, say, Neptune's orbit, compared to current telescope arrays?
CONTEXT:
F1: The size of Neptune orbit is 4.5e+9 km
F2: The current array size of telescopes is 36 km
PROGRAM:
Q1: What is the size of Neptune's orbit?
Q2: What is the current array size of telescopes?
A1: 4.5e+9 km
A2: 36 km=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q1, Q2)
Answer: 1.25E+08
Question: The volume of ice in Antarctica is estimated to be 26 million cubic kilometers. If all of the ice in Antarctica melted, how high (feet) would the oceans rise?
CONTEXT:
F1: The old depth of the ocean cover is 3.7 km
F2: The surface area of the ocean cover is 316e+6 km**2
F3: The original volume of the ocean is 1.3e+9 km**3
F4: The volume of Antarctica's ice that joined oceans is 26e+6 km**3
PROGRAM:
Q1: What is the new depth of the ocean cover?
Q2: What is the old depth of the ocean cover?
Q3: What is the surface area of the ocean cover?
Q4: What is the new total volume of the ocean cover?
Q5: What is the original volume of ocean cover?
Q6: How much of Antarctica's ice melted and formed water in the oceans?
A1: 3.7 km
A2: 316e+6 km**2
A3: 1.3e+9 km**3
A4: 26e+6 km**3=Q6 -> A4 | F4 =Q5 -> A3 | F3=Q4 -> Add (Q5, Q6)=Q3 -> A2 | F2=Q1 -> Div (Q4, Q3)=Q2 -> A1 | F1
P: Sub (Q1, Q2)
Answer: 0.49 km
Question: How many drops of waters are there in all of the Great Lakes?
CONTEXT:
F1: There are 5 lakes in the Great Lakes.
F2: The volume of a single drop of water is 0.05 ML
F3: The capacity of a typical Great Lake is 500000000000000 ML
PROGRAM:
Q1: What is the total water quantity in the Great Lakes?
Q2: What is the number of lakes connected in the Great Lakes?
Q3: What is the volume of a single drop of water?
Q4: What is the capacity of a typical lake in the Great Lakes?
A1: 5
A2: 0.05 mL
A3: 5e+14 mL=Q4 -> A3 | F3=Q2 -> A1 | F1=Q1 -> Mul (Q2, Q4)=Q3 -> A2 | F2
P: Div (Q1, Q3)
Answer: 5E+16
Question: From the people who have been tested positive for covid 19, how many more people are hospitalised in the age 18-30?
CONTEXT:
F1: The fraction of 18-30 aged people with Coronavirus in hospitals is 21%
F2: Number of patients admitted in hospital due to covid in India is 5e+6
F3: India constitutes around 50% of overall covid cases currently.
PROGRAM:
Q1: What is the number of people affected with covid that are hospitalised?
Q2: What fraction of the total cases do the 18-30 age bracket constitute of?
Q3: How many people in India are hospitalised with covid?
Q4: What fraction of covid cases in India contribute to the global count?
A1: 0.21
A2: 5e+6
A3: 0.5=Q4 -> A3 | F3=Q3 -> A2 | F2=Q1 -> Div (Q3, Q4)=Q2 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 2100000
Question: How much fuel could be saved annually if airline passengers emptied their pockets of trash and went to the bathroom in the airport before takeoff?
CONTEXT:
F1: The number of flights that travel in a year are 100000
F2: The average fuel consumed by a single flight is 2500 L
F3: The average mass of all the passengers in the plane is 1500 kg. [estimate]
F4: The average new mass of the passengers in the plane after removing everything from their pockets and going to the washroom before is 1400 kg. [estimate]
PROGRAM:
Q1: What is the total fuel consumed by flights during one year?
Q2: What is the change in mass observed after the new guidelines?
Q3: What is the total number of flights that travel in a year?
Q4: What is the average fuel consumed by a single flight?
Q5: What is the average mass of all the passengers in the plane?
Q6: What is the new mass of all the passengers in the plane?
A1: 100000
A2: 2500 L
A3: 1500
A4: 1400=Q6 -> A4 | F4=Q5 -> A3 | F3=Q2 -> Sub (Q5, Q6)=Q4 -> A2 | F2=Q3 -> A1 | F1=Q1 -> Mul (Q3, Q4)
P: Div (Q1, Q2)
Answer: 2500000 L
Question: What proportion of the world's grain supply is made into flour that will subsequently be made into pizza dough?
CONTEXT:
F1: Roughly, 400e+6 tons of grain was used in making dough for Pizzas. (estimate)
F2: Around 2.2e+9 tons of grain is grown every year.
PROGRAM:
Q1: How much grain is spent on making Pizzas globally every year?
Q2: What is the total grain supply in the world annually?
A1: 400e+6
A2: 2.2e+9=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q1, Q2)
Answer: 0.18
Question: How big will the first computer be if it's specifications was today's high-end computer?
CONTEXT:
F1: The approximate size of the first computer is 1800 sq. ft.
F2: The computing power of the first computer is 50 cycles per second.
F3: The computing power of the current computer is 2e+11 cycles per second.
PROGRAM:
Q1: What is the approximate size of the first computer?
Q2: What is the rough ratio of availability of high end specifications with that of a current computer to that of a first computer?
Q3: What is the computing power of the first computer?
Q4: What is the computing power of the current computer?
A1: 1800 ft**2
A2: 50 cycles*s**-1
A3: 2e+11 cycles*s**-1=Q4 -> A3 | F3=Q3 -> A2 | F2=Q2 -> Div (Q4, Q3)=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 7.2e+12 ft**2
Question: How many pieces of popcorn does is take to fill a cinema?
CONTEXT:
F1: The average volume of a cinema hall is 6900 cubic feet.
F2: The average volume of a popcorn is 0.00005 cubic feet.
PROGRAM:
Q1: What is the average volume of a cinema hall?
Q2: What is the average volume of a single popcorn?
A1: 6900 ft**3
A2: 0.00005 ft**3=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div(Q1, Q2)
Answer: 138000000
Question: How many trees would need to be planted to lower the average global temperature by one degree?
CONTEXT:
F1: The change in temperature that has to be brought down is 1 degree.
F2: The change in temperature caused by planting a single tree is
PROGRAM:
Q1: What is the change in temperature that is aimed to be brought down by?
Q2: What is the change in temperature produced by planting a single tree?
A1: 1
A2: 1e-16=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q1, Q2)
Answer: 1.00E+16
Question: How much water would be saved in a year if the water used to flush is halved?
CONTEXT:
F1: Half of world water wastage (i.e. half of 1.7 trillion gallons) comes from flush water.
PROGRAM:
Q1: How much water is flushed every year on an average?
A1: 8.5e+11 gal=Q1 -> A1 | F1
P: Div (Q1, 2)
Answer: 4.25e+11 gal
Question: Estimate the total amount of time 19 year olds in the US spent during this past semester studying for exams in college.
CONTEXT:
F1: The duration of a semester in months is 4.
F2: A 19 year old student studies for 3 hours on an average daily.
F3: There are 30 days in a month.
PROGRAM:
Q1: What is the duration of a semester in months?
Q2: How many hours did a 19 year old study in a month on an average?
Q3: How many hours did a 19 year old study in a day?
Q4: How many days are there in a month?
A1: 4 month
A2: 3 hours/day
A3: 30 days/month=Q4 -> A3 | F3=Q3 -> A2 | F2=Q2 -> Mul (Q3, Q4)=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 360 hours
Question: How many days would it take a sound wave to travel the same distance at sea level on Earth?
CONTEXT:
F1: The circumference of earth is 40075 km
F2: The speed of sound at sea level is 29393 km per day
PROGRAM:
Q1: What is the circumference of earth?
Q2: What is the speed of sound at sea level in km/day?
A1: 40075 km
A2: 29393 km*day**-1=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q1, Q2)
Answer: 1.4 days
Question: Roughly how many colonies of E. coli strain EAEC can you grow on an agar plate in 24 hours?
CONTEXT:
F1: The rate at which the colonies grow is 8.3e+10 cells per hour.
F2: There are 24 hours in a day.
PROGRAM:
Q1: What is the rate at which the colonies grow?
Q2: How many hours are there in a day?
A1: 8.3e+10 h**-1
A2: 24 h=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 1.99E+12
Question: What is the smallest-sized swimming pool (or lake) that I can drop a human body into without it becoming a health risk to anyone who drinks the water?
CONTEXT:
F1: The average volume of human body is 62000 cc
F2: the ratio of volume of human body to pool for the human body significance to be negligible is 0.0001
PROGRAM:
Q1: What is the volume of the human body?
Q2: What is the ratio of volume of human body to pool for the human body significance to be negligible
A1: 62000 cm**3
A2: 0.0001=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q1, Q2)
Answer: 6.2e+8 cm**3
Question: How much would it cost to buy every Steam game?
CONTEXT:
F1: Around 20000 games on steam are paid ones.
F2: The average cost of a game on steam is 6 USD
PROGRAM:
Q1: How many paid games are there on Steam?
Q2: What is the average cost of a game on steam?
A1: 20000
A2: $6=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: $120000
Question: What is the volume, in cubic meters of the fat contained in all the obese people in the US?
CONTEXT:
F1: The population of US 320000000
F2: The average weight of a person in the US is 90 kg
F3: An average US person has about 10 percent of his body weight as fat.
F4: The density of average body fat is 2020 pounds per cubic meter
PROGRAM:
Q6: What is the density of fat in pounds per cubic meter?
Q5: Assume that the average American is 10% overweight. How many pounds of fat does the U.S. population carry?
Q1: What is the population of the US?
Q2: What is the fat contained by a single person if they're overweight?
Q3: What is the average weight of a person in the US?
Q4: What percent of fat does an average person in the US have?
A1: 320000000
A2: 198 pounds
A3: 0.1
A4: 2020 pounds*m**-3=Q4 -> A3 | F3=Q3 -> A2 | F2=Q2 -> Mul(Q3, Q4)=Q1 -> A1 | F1=Q5 -> Mul (Q1, Q2)=Q6 -> A4 | F4
P: Div (Q5, Q6)
Answer: 3136634 m**3
Question: How many square feet of toilet paper are in the school at any point of time?
CONTEXT:
F1: Surface area of toilet paper roll is 88 sq. in
F2: 1 lavatory for 40 students as per K-12 Toilet Requirement Summary by CDE.
F3: A typical US School has 516 students.
F4: There are an average of 450 toilet paper rolls as back-up stock in a school.
F6: Number of toilet paper rolls in a lavatory is 1.
PROGRAM:
Q1: What is the surface area of a toilet paper when spread out?
Q7: how many toilet paper rolls are there in a school?
Q8: How many toilet paper rolls are there in total when all the lavatories in the school are considered?
Q2: What is the number of lavatories in a school?
Q3: What is the backup stock quantity of toilet papers in the school?
Q4: How many toilet paper rolls are there in a single lavatory?
Q5: How many students in a school?
Q6: How many students can a lavatory service?
A1: 88 in**2
A2: 13
A3: 450
A4: 40
A5: 516
A6: 1=Q6 -> A4 | F2=Q5 -> A5 | F3=Q2 -> Div(Q5, Q6)=Q4 -> A6 | F6=Q8 -> Mul(Q2, Q4)=Q3 -> A3 | F4=Q7 -> Add(Q8, Q3)=Q1 -> A1 | F1
P: Mul(Q1, Q7)
Answer: 40774 in ** 2
Question: What is the increase in potential energy after climbing an average sized hill?
CONTEXT:
F1: The distance covered in climbing a hill is 600 m
F2: The mass of an average human is 62 kg
F3: The acceleration due to gravity value is 10 m/s**2
PROGRAM:
Q1: What is the distance covered while climbing an average sized hill?
Q2: What is the product of mass of the person and acceleration due to gravity?
Q3: What is the mass of an average human?
Q4: What is the value of acceleration due to gravity?
A1: 600 m
A2: 62 kg
A3: 10m*s**-2=Q4 -> A3 | F3=Q3 -> A2 | F2=Q2 -> Mul (Q3, Q4)=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 372000 J
Question: How much electrical power is needed to move a train from rest?
CONTEXT:
F1: The Force exerted by 12 cars is enough to move a train.
F2: The average horsepower of a single car is 190
PROGRAM:
Q1: How many cars' force is enough to make a train move from rest?
Q2: What is the horsepower of an average car?
A1: 12
A2: 190 hp=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 2280 hp
Question: How many Gluesticks Fit in a Horse?
CONTEXT:
F1: The volume of a horse is 500000 cc
F2: The volume of glue stick is 100 cc
PROGRAM:
Q1: What is the volume of a horse?
Q2: What is the volume of a glue stick?
A1: 500000 cm**3
A2: 100 cm**3=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div (Q1, Q2)
Answer: 5000
Question: Approximately how much memory does the human brain hold?
CONTEXT:
F1: The human brain can store a maximum bytes of 2.5e+12 bytes
PROGRAM:
A1: 2.5e+12 bytes
P: A1 | F1 
Answer: 2.5e+12 bytes
Question: If a self driving car could follow the curvature of the road exactly, would the difference in the distance it traveled vs an average human, that makes minute swerves constantly, be?
CONTEXT:
F1: The total distance travelled by the self-driving car is 100 km as it does not encounter any minute swerve.
F2: For a single km, a human travels a total of 1.1
F3: The total distance to be covered is 100 km
PROGRAM:
Q1: What is the distance travelled by a self-driving car while trying to cover 100 km without any minute swerve?
Q2: What is the distance travelled by a human in covering 100 km including minute swerve?
Q3: For a single km, how much distance in total does a human cover if the minute swerves were included?
Q4: What is the total distance to be covered?
A1: 100 km
A2: 1.1
A3: 100 km=Q4 -> A3 | F3=Q3 -> A2 | F2=Q2 -> Mul (Q3, Q4)=Q1 -> A1 | F1
P: Sub (Q2, Q1)
Answer: 10 km
Question: How many drops of lemon juice should be added to a liter of water to reach a pH of 5?
CONTEXT:
F1: The change is pH that is to be achieved is 2
F2: The change in pH when one drop of lemon juice is added is 0.1 (assumption)
PROGRAM:
Q1: What is the change in pH level that is to be achieved?
Q2: What is the change in pH level of water when added one drop of lemon juice?
A1: 2
A2: 0.1=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Div(Q1, Q2)
Answer: 20
Question: How many fermi problems were answered on earth yesterday?
CONTEXT:
F1: There are 2500 fermi problem enthusiasts in the world.
F2: Around 10 fermi problems are solved an average enthusiast each day.
PROGRAM:
Q1: How many fermi problem enthusiasts are there in the world?
Q2: How many fermi problems are solved by fermi problem enthusiasts each day?
A1: 2500
A2: 10=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q2, Q1)
Answer: 25000
Question: On average, what percent of people in the world are eating at any one time?
CONTEXT:
F1: The total population of the world is 7.2e+9
F2: At any given point of time, it is a meal time in 9 timezones.
F3: Around 300000000 people live in a single timezone on an average.
F4: The numerical coefficient to convert fraction into percent is 100
PROGRAM:
Q1: What is the number of people eating at any given point of time?
Q2: What is the total population in the world?
Q3: In how many time zones, is it a meal time at any given point of time?
Q4: How many people belong to a single timezone?
Q5: What fraction of people are eating at any point of time?
Q6: What is the numerical coefficient to convert fraction into percent?
A1: 7.2e+9
A2: 9
A3: 300000000
A4: 100=Q4 -> A3 | F3 =Q3 -> A2 | F2=Q1 -> Mul (Q3, Q4)=Q2 -> A1 | F1=Q5 -> Div (Q1, Q2)=Q6 -> A4 | F4
P: Mul (Q5, Q6)
Answer: 37.5
Question: How many days would it take a person, working continuously, to peel all the onions consumed by U.S. in the year 2000?
CONTEXT:
F1: The total food consumption of the US in 2000 is 1.7e+11 pounds.
F2: 10 percent of every food item is made of onions.
F3: Around 1000 onions can be peeled by a person working continuously.
PROGRAM:
Q4: What is the number of onions a person can peel in a day working continuously?
Q3: How many pounds of onions were eaten in the U.S. in 2000?
Q1: What is the total food consumption of the US in 2000?
Q2: What percent of every food item contains onions in them?
A1: 1.7e+11 pounds
A2: 0.1
A3: 1000 pounds*day**-1=Q2 -> A2 | F2=Q1 -> A1| F1=Q3 -> Mul (Q1, Q2)=Q4 -> A3 | F3
P: Div (Q3, Q4)
Answer: 17000000 days
Question: If the entire world population started mining bitcoin with pen and paper, how long would it take until a block was mined?
CONTEXT:
F1: It takes 10 minutes to mine a single block of bitcoin.
F2: The computational power of the PC is 72e+12 W
F3: The computational power of a single human is 1 W
F4: There are 7.2e+9 humans in the world.
PROGRAM:
Q1: How many minutes does it take to mine a single block of bitcoin?
Q2: What is the ratio of computational power of the total human population to that of the PC used to mine bitcoin?
Q3: What is the computational power of the PC?
Q4: What is the collective computational power of the human population?
Q5: What is the computational power of a single human?
Q6: What is the total population in the world?
A1: 10 min
A2: 72e+12 W
A3: 1 W
A4: 7.2e+9=Q6 -> A4 | F4=Q5 -> A3 | F3=Q4 -> Mul (Q5, Q6)=Q3 -> A2 | F2=Q2 -> Div (Q3, Q4)=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 100000 min
Question: How much money could the city of South Bend save this year by shortening the work day of all city employees by one hour?
CONTEXT:
F1: The total working class population of South Bend is 78380
F2: The average hourly pay in South Pay is 16 USD
F3: There are 300 working days in a year.
PROGRAM:
Q1: What is the total working class population of South Bend?
Q2: How much money is lost by a single employee over the year if he works one hour less?
Q3: What is the hourly pay?
Q4: What is the number of working days in a year?
A1: 78380
A2: $16
A3: 300=Q4 -> A3 | F3=Q3 -> A2 | F2=Q2 -> Mul ( Q3, Q4)=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: $376224000
Question: Assume that the average American is 10% overweight. How many pounds of fat does the U.S. population carry?
CONTEXT:
F1: The population of US 320000000
F2: The average weight of a person in the US is 198 pounds
F3: An average US person has about 10 percent of his body weight as fat.
PROGRAM:
Q1: What is the population of the US?
Q2: What is the fat contained by a single person if they're overweight?
Q3: What is the average weight of a person in the US?
Q4: What percent of fat does an average person in the US have?
A1: 320000000
A2: 198 pounds
A3: 0.1=Q4 -> A3 | F3=Q3 -> A2 | F2=Q2 -> Mul(Q3, Q4)=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 6336000000 pounds
Question: How many straws are used in a day in the whole world?
CONTEXT:
F1: There are around 15e+6 restaurants and cafes combined in the world.
F2: An average of 100 beverages are sold each day in a restaurant/cafe.
PROGRAM:
Q1: How many cafes and restaurants are there in the world?
Q2: How many beverages are sold on an average daily in a restaurant?
A1: 15e+6
A2: 100=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 1.50E+09
Question: How many bullets (projectiles powered by black powder) have been fired throughout history?
CONTEXT:
F1: 1e+11 rounds of bullets are fired each year on an average.
F2: It has been 161 years since the bullet has been fired for the first time?
PROGRAM:
Q1: How many bullets are fired in a year on an average?
Q2: How many years has it been since the gun was fired for the first time?
A1: 1e+11
A2: 161=Q2 -> A2 | F2=Q1 -> A1 | F1
P: Mul (Q1, Q2)
Answer: 1.61E+13
Question: How far does the average american live from the power plant that generates their electricity?
CONTEXT:
F1: An average american lives around 50 miles from the powerplant that generates electricity. (since power stations are located on the outskirts of a city/town and it takes 50 miles roughly to reach the outskirts of any city)
PROGRAM:
A1: 50 mi
P: A1 | F1
Answer: 50 mi