Can someone make sure I did this right? Suppose that the functions r and s are defined for all real numbers x as follows. r(x)=x+6 s(x)=2x-4 Write the expressions for (s+r)(x) and (s-r)(x) and evaluate (s.r)(1) (s+r)(x)=(2x-4)+(x+6) s-r)(x)=(2x-4)-(x+6) (s.r)(1)= 2(x-2) over x+6
right but you are not done
for the first two, combine like terms
So it would be (s+r)(x)= (2x-x)+(4+6) (s-r)(x)=2x-x)-(4+6)
For the last part I know I got wrong because my thing doesn't have a fraction sign so I know that that can't be my answer.
\[(s+r)(x)=(2x-4)+(x+6)=3x+2\]
what's that for ?
where did you get the 2x+2?
that is what you get when you combine like terms
but the problem has a divide symbol .. not a plus
wouldn't you divide?
i copied and pasted what you wrote
for number 1
I'm confused... so that would be for the first one?
yes
So the second one would be (s+r)(x)=(2x−4)-(x+6)=x-10?
so what would the last choice be ?
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