If R=lim_(x rarr0^(+))f(x) then the value of cos(100R) is
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Answer:
Correct option is
B
198
From the graph of x and sin x, we know that for all x > 0,
x>sinx or
sinx
x
>1
Therefore,
x
sinx
<1
Thus, 100<
sinx
100x
<101
And , 98<
x
99sinx
<99
Thus, [
sinx
100x
]=100
And, [
x
99sinx
]=98
Hence, their sum is 100+98=198
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