Question

Use the functions m(x) = 5x + 4 and n(x) = 6x − 9 to complete the function operations listed below.

Part A: Find (m + n)(x). Show your work. (3 points)

Part B: Find (m ⋅ n)(x). Show your work. (3 points)

Part C: Find m[n(x)]. Show your work. (4 points)

Answer 1

okay so basically what part A is saying is find m(x) + n(x)
part B is saying m(x) * n(x)
part C is saying plug n(x) equation for x in the m(x) equation

Answer 2

so for part A do i just use the number for m that does not have a x in it?

Answer 3

so basically its saying (5x+4) + (6x-9)

Answer 4

\(\large {
(m+n)(x)\implies m(x)+n(x)
\\ \quad \\
(m\cdot n)(x)\implies m(x)\cdot n(x)
\\ \quad \\
m[n(x)]\implies
\begin{cases}
m(x) = 5x + 4\\{\color{brown}{ n(x) }} = 6x - 9
\end{cases}\qquad m[n(x)]=5[{\color{brown}{ n(x) }}]+4
}\)

Answer 5

idk if that answers ur quesiton

Answer 6

i got 11x-5?

Answer 7

@ilikemathandcoding

Answer 8

omg no way so did I :D

Answer 9

so what do i put for part A?

Answer 10

the answer which u asked me about

Answer 11

ok now part b

Answer 12

tell me what you get read over my first comment and try it out

Answer 13

so would i just do the same thing but multiply them instead of adding?