Prove that the derivative of a constant is Zero.
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1
Answer:
We know that the derivative of a constant is zero, but the only proof that we can find is:
given that f(x)=x^0,
f′(x)=lim h→0[f(x+h) −f(x) ]/h
f′(x)=lim h→0 [(x+h)^0−x^0 ]/h
and then because (x+h)^0−x^0=1−1=0, then
f′(x)=limh→0 0/h=0
THUS,DERIVATIVE OF A CONSTANT IS ZERO
Step-by-step explanation:
VENOM!
Answered by
1
Answer:
proof:
suppose F(x) for some constant then the derivative of F(x) can be found as follows
F(x)=lim F(x/h)-F(x)upon h
=lim. c-c
h>o= 0
=o
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