#Problem.
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Try to compare to an integral
for $k \geq 2$, $\frac{1}{\sqrt{k}} \le \int_{k-1}^{k} \frac{1}{\sqrt{x}} dx$
Rotator
Try to get a similar inequality on the left side
I’ll let you see what you can do next
ok, this is stupid but i havent solved any problem that uses integral in seq questions. should i skip this and attempt later or do it anyway
.
try induction and algebra
that should work
Like Coffey said, you can maybe use induction
But it’s less efficient
i am still not getting a answer, I dont know what to for k+1
youd wanna show an,bn are bounded and monotone i think
do whatevers required for that in induction hypothesis
that is no issue only issue i am facing is idk how to prove the induction hypothesis for k+1 step
what your hypothesis is
the sum < 2 root(k)
sum+1/k+1 < 2 root(k+1)
trying to prove this
ok did it
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@tall arrow +close
is this from an isi entrance btw?
might've seen something similar for ugb
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@tall arrow
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