The total cost C (in dollars) to rent a 14-foot by 20-foot canopy for d days is given
by the function C(d) = 15d + 30, where the setup fee is $30 and the charge per
day is $15. The setup fee increases by $20. The new total cost T is given by the
function T(d) = C(d) + 20. Describe the transformation from the graph of C to
the graph of T.

Respuesta :

hi i think its 2 because 15 times 2 is 30

The graph of a linear function C(d) will shift 20 units left side if the total cost C (in dollars) to rent a 14-foot by 20-foot canopy for d days is function C(d) = 15d + 30.

What is a function?

It is defined as a special type of relationship, and they have a predefined domain and range according to the function every value in the domain is related to exactly one value in the range.

It is given that:

The total cost C (in dollars) to rent a 14-foot by 20-foot canopy for d days is given by the function:

C(d) = 15d + 30

The charge per day is $15. The setup fee increases by $20.

The new total cost T is given by the function

T(d) = C(d) + 20

Plug C(d) = 15d + 30 in the above function:

T(d) = 15d + 30 + 20

T(d) = 15d + 50

The graph of a linear function C(d) will shift 20 units left side.

Thus, the graph of a linear function C(d) will shift 20 units left side if the total cost C (in dollars) to rent a 14-foot by 20-foot canopy for d days is function C(d) = 15d + 30.

Learn more about the function here:

brainly.com/question/5245372

#SPJ2