If cx - d = f, then x is equal to?

Question

i know the answer is f + d over c, but how would I show work for that? A statement counts as work, but I cant think of what to write. All help is appreciated. Thank you very much.

Answer 1

cx-d=f
cx=f+d
x=f+d/c

Answer 2

cx - d = f
add both sides of equation by d
cx - d +d = f +d ; d substracts out on the left hand side
cx = f +d
divide both sides by c
cx / c = (f+d)/c; c divided by c = 1
x (1) = (f+d)/c
x = (f+d)/c < === answer

Answer 3

cx - d = f is Given
d=d Reflexive property
cx = f+d Addition property
c = (f+d)/c Division property

Answer 4

cx - d = f
D is being subtracted.. add it to the other side

cx = f+d
C and X are being multiplied.. Divide c from both sides

X = F+D/C

Answer 5

many times, if a polynomial P(x) is divided by using x-n then something is P(n). So as a consequence we could locate P(2) = 2³a+2²b+2c+d, that's 8a+4b+2c+d so the respond is C. i'm hoping this helps.

Answer 6

First, you add d to both sides, so your left with: cx = f+d
Then you divide by c, so you end up with x = (f+d)/c

Answer 7

the first step is to add d to both sides, canceling it out on the left hand side. then to isolate x on one side, divide both sides by c which cancels it on the left side. then you are left with x equals f plus d all over c.

Answer 8

1. cx-d+d=f+d this makes cx=d+f

2.cx/c=(f+d)/c this makes x=(f+d)/c

Answer 9

cx-d = f
cx = f+d
x = (f+d) / c

Answer 10

cx-d=f
cx=f+d
x=(f+d)/c