cot theta + cosec theta=p prove that cos theta = p^2+1÷p^2_1
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Answered by
0
Answer:
Step-by-step explanation:
Your question is wrong it is p square-1 divide by p square+1
Answered by
4
Answer:
good morning mate..
Step-by-step explanation:
cosec A+cot A=p
1/sinA + cosA/sinA = p [ writing cot and cosec in terms of sin a and cos a ]
1+cosA = psinA
Squaring both the sides
(1+cosA)^2 = p^2 (sinA)^2
(1+cosA)^2 = p^2 (1-(cos)^2)
(1+cosA)^2 = p^2 (1-(cos)) (1+cosA)
1+cosA = p^2 (1-cosA)
cosA = (p^2-1)/(p^2+1)
Hence proved
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