Differentiate with (x2+ 1)respect to x from first principle.
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A curve parametrically given by x=t+t3 and y=t2, where t∈R. For what vlaue(s) of t is dxdy=21?
Differentiate 2x3 with respect to x :
Differentiate the following function from first principles: e2x
dxdcos−1cosx,0<x<2π is equal to
with respect to x
If y=2x2+21xx2+1+logex+x2+1, then
If f(x−y),f(x)f(y),andf(x+y) are in A.P. for all x, y, and f(0)=0, then