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Description
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Question
f(x)=
sin
2
x
হলে
L
i
m
x
→
1
f
(
x
-
h
)
-
f
(
x
)
h
এর মান কত?
cos 2x
- cos 2x
- cos x
sin 2x
ANSWER : 4
Descrption
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"></figure>
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