Question

The function t(x) = 3x + 5 determines how many cans of corn kernels a food truck needs to stock, where x is the number of shifts the crew is going to work in the truck. The crew uses c(t(x)) to find the amount of money to spend on corn. The function c(x) = 2x + 3. Solve for how much money must be spent when the crew is going to work 3 shifts.
11

14

31

43

Answer 1

For the shift is 3, it is x=3
c(t(3)) =?

t(3)=3x6+5=14

c(t(3)) =2x14+3=31
the answer is 31

Answer 2

Answer: 31

Step-by-step explanation:

Given: The function t(x) = 3x + 5 determines how many cans of corn kernels a food truck needs to stock, where x is the number of shifts the crew is going to work in the truck.

At x=3

$t(3)=3(3)+5=14$

The crew uses c(t(x)) to find the amount of money to spend on corn. The function c(x) = 2x + 3

When the crew is going to work 3 shifts,the amount of money must be spent

=$c(t(x))=c(14)=2(14)+3=28+3=31$

The amount of money must be spent when the crew is going to work 3 shifts=31