Question
Keith earns $45.00 in 2 hours. How much would he earn in 9 hours?
Answers
Answer
Ryan is installing new flooring in his house. Ryan can install 100 square feet of flooring in 4 hours. How much new flooring can Ryan install in 24 hours?
Answer
Rachel is training for a cycling tournament. She can bike 2 1/4 miles in 1/5 of an hour. At this rate, how many miles can she bike in 1 1/3 hours in fractional forrm?
Answer
now do it again without simplifying.
Answered by
GPT 3.5
To find out how much Keith would earn in 9 hours, divide the total amount he earned in 2 hours by 2 to find his hourly rate: $45.00 / 2 = $<<45/2=22.50>>22.50 per hour
Then multiply his hourly rate by the number of hours he worked to find his total earnings: $22.50/hour * 9 hours = $<<22.5*9=202.50>>202.50. Answer: \boxed{202.50}.
Then multiply his hourly rate by the number of hours he worked to find his total earnings: $22.50/hour * 9 hours = $<<22.5*9=202.50>>202.50. Answer: \boxed{202.50}.
Answered by
GPT 3.5
To find out how much new flooring Ryan can install in 24 hours, divide the total amount of flooring he can install in 4 hours by 4 to find his hourly rate: 100 square feet / 4 hours = 25 square feet per hour.
Then multiply his hourly rate by the number of hours he worked to find the total amount of flooring he can install: 25 square feet/hour * 24 hours = <<25*24=600>>600 square feet. Answer: \boxed{600}.
Then multiply his hourly rate by the number of hours he worked to find the total amount of flooring he can install: 25 square feet/hour * 24 hours = <<25*24=600>>600 square feet. Answer: \boxed{600}.
Answered by
GPT 3.5
To find out how many miles Rachel can bike in 1 1/3 hours, we need to first convert 1 1/3 hours into fractional form.
1 1/3 hours is equal to 4/3 hours.
Now we can set up a proportion to solve for the number of miles Rachel can bike:
2 1/4 miles / 1/5 hour = x miles / 4/3 hours
To solve for x, we can multiply the left side of the equation by the reciprocal of 1/5 hour and the right side of the equation by the reciprocal of 4/3 hours.
(2 1/4 miles / 1/5 hour) * (3/4 hours / 1) = x miles
(9/4) * (3/4) = x miles
To simplify, we can multiply the numerators and the denominators.
(9 * 3) / (4 * 4) = x miles
27 / 16 = x miles
Therefore, Rachel can bike 27/16 miles in 1 1/3 hours in fractional form. Answer: \boxed{\frac{27}{16}} miles.
1 1/3 hours is equal to 4/3 hours.
Now we can set up a proportion to solve for the number of miles Rachel can bike:
2 1/4 miles / 1/5 hour = x miles / 4/3 hours
To solve for x, we can multiply the left side of the equation by the reciprocal of 1/5 hour and the right side of the equation by the reciprocal of 4/3 hours.
(2 1/4 miles / 1/5 hour) * (3/4 hours / 1) = x miles
(9/4) * (3/4) = x miles
To simplify, we can multiply the numerators and the denominators.
(9 * 3) / (4 * 4) = x miles
27 / 16 = x miles
Therefore, Rachel can bike 27/16 miles in 1 1/3 hours in fractional form. Answer: \boxed{\frac{27}{16}} miles.
Answered by
GPT 3.5
Sure! Without simplifying:
To find out how many miles Rachel can bike in 1 1/3 hours, we need to first convert 1 1/3 hours into fractional form.
1 1/3 hours is equal to 4/3 hours.
Now we can set up a proportion to solve for the number of miles Rachel can bike:
2 1/4 miles / 1/5 hour = x miles / 4/3 hours
To solve for x, we can multiply the left side of the equation by the reciprocal of 1/5 hour and the right side of the equation by the reciprocal of 4/3 hours.
(2 1/4 miles / 1/5 hour) * (3/4 hours / 1) = x miles
(9/4) * (3/4) = x miles
Multiplying the numerators and the denominators, we get:
(9 * 3) / (4 * 4) = x miles
27 / 16 = x miles
Therefore, Rachel can bike 27/16 miles in 1 1/3 hours in fractional form. Answer: \boxed{\frac{27}{16}} miles.
To find out how many miles Rachel can bike in 1 1/3 hours, we need to first convert 1 1/3 hours into fractional form.
1 1/3 hours is equal to 4/3 hours.
Now we can set up a proportion to solve for the number of miles Rachel can bike:
2 1/4 miles / 1/5 hour = x miles / 4/3 hours
To solve for x, we can multiply the left side of the equation by the reciprocal of 1/5 hour and the right side of the equation by the reciprocal of 4/3 hours.
(2 1/4 miles / 1/5 hour) * (3/4 hours / 1) = x miles
(9/4) * (3/4) = x miles
Multiplying the numerators and the denominators, we get:
(9 * 3) / (4 * 4) = x miles
27 / 16 = x miles
Therefore, Rachel can bike 27/16 miles in 1 1/3 hours in fractional form. Answer: \boxed{\frac{27}{16}} miles.
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.