what is wrong with this question? solve for \(n\) \[-pn-40<70\]
i suppose it's that, by solving for n, you're not solving for the definition of n. you're solving for what's greater than n.
i could be out of the ballpark here tho
yeah for example i could say solve for \(n\): \(-3n-40<70\) and do it no problem
well p could be 0 or nonreal or undefined
that's what gives it a problem
er well being complex doesnt matter too much, but 0 or undefined
ok lets stipulate that we know \(p\) is real, and non zero
if p was 0 the inequality would still be true -(0)n-40<70 -40<70
but you couldnt solve for n?
in that case you would have \((-\infty, \infty)\) as your solution no problem there
guess it is not clear, which is why i saw this question earlier tonight
p dependence will cause varying regions of solutions.
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