prove that the f(x) = x - cos x is increasing on R
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Answer:YES IT IS INCREASING
Step-by-step explanation:Given,
f(x)=x+cosx−a.
Now,
f
′
(x)
=1−sinx.
Since −1≤sinx≤1 then we've,
1−sinx≥0 for all x∈R.
So, f
′
(x)≥0 for all x∈R.
Hence the function is increasing on R for all values of a.
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