prove that
please send photo explanation
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Answer:
Explanation:
To Prove :
- (1 + tan²A) (1 + sinA) (1 - sinA) = 1
Formula to be used :
- 1 + tan²A = sec²A
- cos²A = 1 - sin²A
- a² - b² = (a + b) (a - b)
- sec²A = 1/cos²A
Proof :
LHS
(1 + tan²A) (1 + sinA) (1 - sinA)
=> (sec²A) (1² - sin²A)
=> (1/cos²A) (1 - sin²A)
=> (1/cos²A) (cos²A)
=> (cos²A/cos²A)
=> 1
RHS
- Hence Proved!!
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