If #f(z) = -4z-9#, what is #-f(z)#?

1 Answer
Jul 15, 2017

See a solution process below:

Explanation:

To find #-f(z)# we need to multiply both sides of the function by #color(red)(-1)# to find the solution while keeping the function balanced:

#color(red)(-1) xx f(z) = color(red)(-1)(-4z - 9)#

#-f(z) = (color(red)(-1) xx -4z) + (color(red)(-1) xx -9)#

#-f(z) = 4z + 9#