prove that 1+cosA/1-cosA - 1-cosA/1+cosA = 4cotACosecA
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Answer:
Step-by-step explanation:
(1+cosA)/(1-cosA) -( 1-cosA)/(1+cosA)
=【(1+cosA)²+( 1-cosA)²】/(1-cos²A)
=4cosA/sin²A
=4cosA/(sinA*sinA)
=4(cosA/sinA) * (1/sinA)
=4cotA * cscA
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(1+cosA)/(1-cosA) -( 1-cosA)/(1+cosA)
=【(1+cosA)²+( 1-cosA)²】/(1-cos²A)
=4cosA/sin²A
=4cosA/(sinA*sinA)
=4(cosA/sinA) * (1/sinA)
=4cotA * cscA
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