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Q.

The range of function f(x)=[1+sin⁡x]+2+sin⁡x2+3+sin⁡x3+…+n+sin⁡xn∀x∈[0,π]n∈N ([.] denotes greatest integer function) is :

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a

n2+n−22,n(n+1)2

b

n(n+1)2

c

n(n+1)2,n2+n+22,n2+n+42

d

n(n+1)2,n2+n+22

answer is D.

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Detailed Solution

f(x)=[1+sin⁡x]+2+sin⁡x2+3+sin⁡x3+…+n+sin⁡xn=(1+2+3+…+n)+[sin⁡x]+sin⁡x2+sin⁡x3+…+sin⁡xn
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