What is the inequality that represents the range of the function g(x)=-3/4x^2 when the domain is restricted to -4≤x≤-2
a) -4≤y≤-2
b) y≤-2
c) -14≤y≤-5

show steps .

I don't believe the question is complete. Given the information you have, the range would be -12≤x≤-3

Step-by-step explanation:

You can find this by putting both ends of the domain into the equation and getting the values.

-4

g(x) = -3/4x^2

g(-4) = -3/4(-4)^2

g(-4) = -3/4(16)

g(-4) = -12

-2

g(x) = -3/4x^2

g(-2) = -3/4(-2)^2

g(-2) = -3/4(4)

g(-2) = -3

**NOTE: If the equation was actually g(x) = -3/4x^2 -2 then C would be the right answer.

the final price would be 29.6925

step-by-step explanation:

39.59 minus 25% equals 29.6925

step-by-step explanation: