represents the value of your cell phone x
months after you purchase it. Identify and interpret the initial value of the function.(1 point)
Responses
The initial value of 1,200 represents the monthly cost of your phone.
The initial value of 1,200 represents the monthly cost of your phone.
The initial value of 1,200 represents the value of your cell phone at the time you purchase it.
The initial value of 1,200 represents the value of your cell phone at the time you purchase it.
The initial value of 75 represents the monthly cost of your phone.
The initial value of 75 represents the monthly cost of your phone.
The initial value of 75 represents the value of your cell phone at the time you purchase it.
1 answer
The correct interpretation of the initial value of the function \( f(x) = -75x + 1,200 \) is:
The initial value of 1,200 represents the value of your cell phone at the time you purchase it.
This is because the initial value occurs when \( x = 0 \), which gives \( f(0) = 1,200 \). This signifies the value of the cell phone at the moment of purchase.
