Acoupon for $5 off any lunch price states that a 15% tip will be added to the price before the $5 is subtracted. so, c(x) = x - 5 represents the price after the coupon reduction. t(x) = 1.15 x represents the price after the tip is applied. write the simplified composite functions c(t(x)) and t(c( which composite function represents the conditions of the coupon?

and

C(T(x)) represents the conditions of the coupon.

Step-by-step explanation:

The price after the coupon reduction is represented by the function

The price after the tip is applied is represented by the function

We need to find the composite functions C(T(x)) and T(C(x)).

This function represents that 15% tip will be added first after that $5 is subtracted.

Similarly,

This function represents that $5 is subtracted first after that 15% tip will be added.

It is given that a coupon for $5 off any lunch price states that a 15% tip will be added to the price before the $5 is subtracted.

It means 15% tip will be added first after that $5 is subtracted. So, C(T(x)) represents the conditions of the coupon.

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step-by-step explanation:

1 x=22.52

2: 65/39=604+39x

65x-39x=604

26x=604

x=604/26

×=23.23