How do you solve this problem? The question is attached as an image.
Combine those fractions as a first step.
i got (1-sqrt(1+t)) / (tsqrt(1+t))
then I would rationalize the numerator doing that will give you a factor of t on top and you will able to cancel the factor of t on bottom which is making the bottom 0 presently
for the numerator i got -t but i'm having trouble multiplying the denominator. i got tsqrt(1+t) + t(1+t)
is that right?
don't multiply the bottom out
\[\frac{-t}{t \sqrt{1+t} (1+\sqrt{1+t})}\] though you could
it just seems to be a little more work than needed
now you can cancel the t/t thing
and you are read because you no longer have 0/0
ready*
\[\frac{-1}{\sqrt{1+t}(1+\sqrt{1+t})}\]
okay i got -1/ [(sqrt(1) +1)]
ok which equals...
sqrt(1)=1 so you have -1/?
it's okay the computer already accepted that as the answer.
thank you though!!
lol ok -1/2 works too
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