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MBD-INTRODUCTION TO TRIGONOMETRY-EXERCISE
- Prove that (sec A + cos A) (sec A - cos A) = tan^2A+sin^2A .
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- Prove that (1-tan^2theta)/(cot^2theta-1)=tan^2theta,thetane45^@ .
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- Prove that (sin^2A)/(cos^2A)+(cos^2A)/(sin^2A)=1/(sin^2Acos^2A)-2 .
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- Prove that (tantheta+sintheta)/(tantheta-sintheta)=(sectheta+1)/(secth...
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- Prove that ((1+sintheta)^2+(1-sintheta)^2)/(2cos^2theta)=(1+sin^2theta...
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- Prove the following identities, where the angles involved are acute an...
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- Prove that (1-costheta)/(1+costheta)=(cosectheta-cottheta)^2 .
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- Prove that (1+sintheta)/costheta+costheta/(1+sintheta)=2sectheta .
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- Prove that (1-sintheta)/(1+sintheta)=(sectheta-tantheta)^2 .
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- Prove that (sintheta-2sin^3theta)/(2cos^3theta-costheta)=tantheta .
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- tantheta-cottheta=(2sin^2theta-1)/(sinthetacostheta)=(1-2cos^2theta)/(...
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- Prove that sintheta/(1-costheta)=cosectheta+cottheta .
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- Prove that (1+tan^2theta)(1-sintheta)(1+sintheta)=1 .
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- Prove that (1 +cottheta-cosectheta)(1+tantheta+sectheta)=2.
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- Prove that (sintheta)/(cottheta+cosectheta)=2+sintheta/(cottheta-cosec...
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- Prove that sin^4theta+cos^4theta=1-2sin^2thetacos^2theta .
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- Prove that sin^4theta-cos^4theta=sin^2theta-cos^2theta .
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- Prove that sintheta(cosectheta-sintheta)=cos^2theta .
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- Prove that cottheta+tantheta=secthetacosectheta .
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- Prove that (cosA+sinA)^2+(cosA-sinA)^2=2 .
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