Find the limit of the function by using direct substitution.
@ajprincess @chihiroasleaf @hartnn @ParthKohli @phi @RadEn @satellite73 @sauravshakya @nitz
is it clear that this means replace \(x\) by \(\frac{\pi}{2}\) and compute?
yes, but i dont understand where to go from there
what is sin(pi/2) pi/2 is 90 degrees
write it , that is all well you might want to compute \(\sin(\frac{\pi}{2})=1\)
what about this one?
you could rewrite it as x^2/x^4 + 3/x^4
the first fraction x^2/x^4 simplifies to 1/x^2 (not that it matters...) as x gets closer and closer to 0, what is 1/x^2 (it is getting closer and closer to 1/0 1/0 is undefined, but 1/tiny number is a big number. people say it approaches + infinity
the same for 3/0
replace \(x\) by \(0\) get \(\frac{3}{0}\) so forget it if you got \(\frac{0}{0}\) you might find a limit by doing more work, but if you get \(\frac{a}{0}\) for non zero \(a\) then say "no limit"
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