#Stay_Ahead of your Class
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Show that does not exist.
Find k so that may exist, where .
Let f(x) be a function defined by .
Let . Prove that does not exist.
Find , where
If . Find and .
Find , if .
Evaluate , where
Let a1, a2, …….an be fixed real numbers such that f(x) = (x – a1) (x – a2) …….(x – an)
What is ? For a ≠ a1, a2, …..,an compute
Find
Evaluate the following one - sided limits:
(xi)
Find:
Prove that for all a ∈ R. Also, prove that .
Show that .
Find . Is it equal to .
Find .
Evaluate (if it exists), where .
Let and if , find the value of k.
Evaluate the following limits:
If , find the value of n.
if , find all possible values of a.
If , find all possible values of a.
, where a is a non-zero real number.
and , then prove that f(-2) = f(2) = 1.
Show that
To Prove:
Evaluate:
If
, where f(x) = sin 2x