Evaluate:lim
→0
[
1−cos 2
2
]
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Answered by
0
Step-by-step explanation:
limx→01−cos2xx2=limx→01−(1−2sin2x)x2
=limx→02sin2xx2
=2(limx→0sinxx)2
=2(1)2=2
Answered by
1
Given, limx→0 (1 - cos 2x)(x2)
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