prove that : cos (A-π) + sin (A+π÷2)=0
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Answered by
2
cos(A-π) + sin(A+π/2),
cos[-(π-A)] + sin(π/2+A),
cos(π-A) + cosA,
-cosA + cosA,
0,
hence
L.H.S=R.H.S
Nileshshambharkar:
answer prove kar
Answered by
6
cos
![cos(a - \pi) + sin(a + \pi \div 2 \\ \\ cos( - \pi - a) + sin(\pi \div 2 + a) \\ \\ cos(\pi - a) + sin(\pi \div 2 + a) \\ \\ - cosa + cosa \\ so \: ans \: is0 \: cos(a - \pi) + sin(a + \pi \div 2 \\ \\ cos( - \pi - a) + sin(\pi \div 2 + a) \\ \\ cos(\pi - a) + sin(\pi \div 2 + a) \\ \\ - cosa + cosa \\ so \: ans \: is0 \:](https://tex.z-dn.net/?f=cos%28a+-+%5Cpi%29+%2B+sin%28a+%2B+%5Cpi+%5Cdiv+2+%5C%5C++%5C%5C+cos%28+-+%5Cpi+++-+a%29+%2B+sin%28%5Cpi++%5Cdiv+2+%2B+a%29+%5C%5C++%5C%5C+cos%28%5Cpi+-+a%29+%2B+sin%28%5Cpi+%5Cdiv+2+%2B+a%29+%5C%5C++%5C%5C+-+cosa+%2B+cosa+%5C%5C+so+%5C%3A+ans+%5C%3A+is0+%5C%3A+)
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