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Standard XII
Mathematics
Differentiation to Solve Modified Sum of Binomial Coefficients
39. Prove tha...
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39. Prove that the function given by f(x)=cosx is strictly increasing in (pi,2pi).
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Q.
Prove that the function given by
f
(
x
)
=
cos
x
is strictly increasing in
(
π
,
2
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)
.
Q.
Prove that the function given by
f
(
x
)
=
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is strictly decreasing in
(
0
,
π
)
.
Q.
Prove that the function f(x) = cos x is:
(i) strictly decreasing in (0, π)
(ii) strictly increasing in (π, 2π)
(iii) neither increasing nor decreasing in (0, 2π)
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Prove that the function f given by f ( x ) = log sin x is strictly increasing on and strictly decreasing on
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Prove that the function f given by f ( x ) = log cos x is strictly decreasing on and strictly increasing on
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Differentiation to Solve Modified Sum of Binomial Coefficients
Standard XII Mathematics
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