Evaluate the following limits:
and
, then prove that f(-2) = f(2) = 1.
Given: ![]()
To Prove: f(-2) = f(2) = 1.
Proof: we have, ![]()
And, ![]()
![]()

Therefore, b = 1
Also, ![]()
![]()

b = 1
Thus, ![]()
On substituting the value of a and b we get,
![]()
![]()
So, f(x) = 1
Then, f(-2) = 1
Also, f(2) = 1
Hence, f(2)=f(-2)=1
AI is thinking…
Couldn't generate an explanation.
Generated by AI. May contain inaccuracies — always verify with your textbook.


