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...isn't that already solved?
You know the values of x. That's about as simple as it gets

it's a question on an exam prep....

hm... anything more to it than just "solve..."?

So what are the values of x that satisfy the relation x > -7

like choices? Otherwise i think im at a loss

(-7,infinity)

how would I graph it....thats the other part of the question...sorry guys

\[x \in (-7, \infty)\]
Graph the relation? or the solutions?

on a number line, draw it with an open circle on -7, with an arrow to the right

Thanks Bwah!

on a cartesian plane, a vertical line at x=-7, dotted (non inclusive). shade to the right

no prob, glad to help

how about 3-10x>33

well, the process is the same as any equation
u just have an inequality sign at the end

I think I am lost on the process :)

How would you solve 3-10x = 33?

-10x>30
x<-3 (if i recall correctly, u switch the sign if u divide or multiply by a negative number)

subtract 3 from both sides?

Indeed. You can do the same thing to inequalities.

Then what would you do?

divide by 10......I think I am seeing the light :)

Ack

\[-x < 5 \implies x > -5\]
rather

Thanks so very much!

any any negative number