if f(x) is continuous at x0 & f(xd) >0 then show that there is an interval i about xd in which f(x)>0
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Answer:
Solution:
x→0
lim
f(x)=
x→0
lim
xsin
x
1
=0
at x=0 f(0)=0
x→0
lim
f(x)=f(0)=0
So the givenf(x) is continuous at x=0.
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