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Find the solution set for the equation: (See below)
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\[|x+7|=10\]
With that absolute value you can re-write it as \[x+7 = 10\]or\[x+7 = -10\]
Right and I have \[x=3\] or \[x=-3\]
But it wants it in solution set form. {...}
So would it be {-3,3}
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that is not the right solution
\[x+7=10\iff x=3\] is right, but \[x+7=-10\iff x=-17\]
if you want a "solution set" you can write \(\{-17,3\}\)
So you don't make all the components a negative? For example \[x-7=-10\]?
nope you deal with whatever you are given
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\[|\text{whatever}|=p\] \[\text{whatever}=p\] or \[\text{whatever} =-p\]
Okay got it now. Thanks! I just got confused with the changing the negative in the one problem.
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