Let the function be
f( x )=π r 2
We have to find value of the function at Limit at x→a
From the definition of limits, lim x n x→a = a n
So on substituting the value of limit;
lim r→1 ( π r 2 )=π⋅ 1 2 =π
Thus, the value of lim r→1 ( π r 2 )=π .
Solve: 3+√33−√3+3−√33+√3+13+√3−13−√3
The value of (−3y)3 is_______.
9q2 - 18q + 9 =