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Q.

limx→3 1−cos⁡2(x−3)x−3

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a

=2

b

does not exist

c

=1

d

=-2

answer is B.

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Detailed Solution

1−cos⁡2(x−3)=2sin2⁡(x−3)1−cos⁡2(x−3)=2|sin⁡(x−3)|so, limx→3+ 1−cos⁡2(x−3)x−3=2limx→3+ sin⁡(x−3)x−3=2where aslimx→3− 1−cos⁡2(x−3)x−3=2limx→3− −sin⁡(x−3)x−3=−2
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