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MBD-INTRODUCTION TO TRIGONOMETRY-EXERCISE
- Without using Trigonometric Tables evaluate the following :- (sec^2(90...
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- If sin 3theta = cos (theta-6^@) where 3theta and theta-6^@ are acute...
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- If sin A = cos B, both A and B are acute angles, find A + B.
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- If cosec 2A = sec (A + 6^@) where 2A and A + 6^@ are acute angles find...
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- If sin 5theta = cos 4theta where 5theta and 4theta are acute angles, f...
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- If tan 2theta = cot 4theta where 2theta and 4theta are acute angles. F...
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- If cos 3theta= sin (theta - 6^@) where 3theta and theta-6^@ are acute ...
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- If A, B, C are interior angles of triangleABC, prove that :- sin((A+C)...
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- If A, B, C are interior angles of triangleABC, prove that :- cos((B+C)...
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- If A, B, C are interior angles of triangleABC, prove that :- cos^2(A/2...
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- If A, B, C are interior angles of triangleABC, prove that :- 1+tan^2((...
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- If A, B, C are interior angles of triangleABC, prove that :- 1+cot^2((...
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- If A, B, C are interior angles of triangleABC, prove that :- tan((A+B...
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- Match the following : .
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- Prove that sec A (1 -sin A) (sec A + tan A) =1.
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- Prove the following : (cot A - cos A)/(cot A + cos A)= (cosec A -1)/(c...
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- Prove the following : (sintheta-costheta+1)/(sintheta+costheta-1)=(1)/...
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- Prove the following : tan^2A-tan^2B=(sin^2A-sin^2B)/(cos^2Acos^2B) .
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- (sec A - cos A) (cot A + tan A) = tan A sec A.
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- sin A (1 + tan A) + cos A (1 + cot A) = sec A + cosec A .
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