2 cos squared theta minus one= cos squared theta minus sin squared theta
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21
Step-by-step explanation:
- LHS =2 cos squared theta
- 2 ( 1 - sin squared theta ) - 1
- 2 - 2 sin squared theta - 1
- 1 - 2 sin squared theta
- sin squared theta+cos squared theta-2 sin squared theta
- ie, cos squared theta - sin squared theta
- = RHS
- HENCE PROVED
Answered by
4
Step-by-step explanation:
LHS= RHS
hence proved
in the above picture this problem was proved
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