Sam is trying to lose weight and George is trying to gain weight. Sams weight in pounds can be represented by the function f (x) = 240-2x, where x is the number of weeks since Sam started losing weight. George's weight since Sam started losing weight. George's weight in pounds can be represented by the function g (x) = 180+4x, where x is the number of weeks since George starting gaining weight. what is the x value when f (x) = g (x) ?
Answers (1)
Know the Answer?
Not Sure About the Answer?
Find an answer to your question 👍 “Sam is trying to lose weight and George is trying to gain weight. Sams weight in pounds can be represented by the function f (x) = 240-2x, ...” in 📗 Mathematics if the answers seem to be not correct or there’s no answer. Try a smart search to find answers to similar questions.
Search for Other Answers
You Might be Interested in
What are two ways to write 4z in words
Answers (1)
Ryan works mowing lawns and babysitting. He earns $8.20 an hour for mowing and $7.70 an hour for babysitting. How much will he earn for 3 hours of mowing and 7hours of babysitting?
Answers (1)
5 (x-3) / 8 + 2=7 solve?
Answers (1)
What is the answer to: 1/6d+2/3 = 1/4 (d-2)
Answers (1)
9e + 4 = - 5e + 14 + 13e solve for e
Answers (1)
New Questions in Mathematics
Before school, Janine spends 1/10 hour making her bed, 1/5 hour getting dress, and 1/2 hour eating breakfast. What fraction of an hour does she spend doing these activities?
Answers (1)
Based on past records, a salesperson has a 15% chance of closing a sale with new customers. How many sales can the salesperson expect with his next 5 customers? A. 0.75 B. 1.55 C. 3.5 D. 4.25
Answers (1)
Jimmie invested $27,500 at 6.27% compounded continuously. What will Jimmie's account balance be in 50 years?
Answers (1)
The area of a cross section at station 4+50 is 10.31 sq. in., and at station 5+00 is 14.18 sq. in. The horizontal scale of the cross section is 1" = 40' and the vertical scale is 1" = 10'.
Answers (1)
Calculate the inverse of the matrix and find the values for a, b, c, and d: A=[4 12 1 10] A-^1=[a/14 b/7 c/28 d/7]
Answers (1)