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VGS PUBLICATION-BRILLIANT-TRIGONOMETRY-EXERCISE
- (1+tan^2theta)cos^2theta = …………
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- (sec^2theta-1) (cosec^2theta-1)=………….
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- cot^(2) theta - 1/ sin^(2) theta =
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- Show that sqrt (sec^2 O/ + cosec^2 O/) = tan O/ + cot O/
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- (costheta)/(1-tantheta)+(sintheta)/(1-cottheta) = …………….
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- (sintheta-2sin^3theta)/(2cos^3theta-costheta) = …………….
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- sec^2theta+cosec^2theta = ……………….
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- (cosectheta-cottheta)^2 = ……………..
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- (1)/(sectheta-tantheta) = ……………….
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- (tan^2theta)/(1+tan^2theta) = ……………..
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- The value of sin29^@-cos61^@ is …………..
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- The value of cos^2 17^@-sin^2 73^@ is …………….
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- The value of sec70^@*sin20^@+cos20^@*cosec70^@ = ……………
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- tan1^(@).tan2^(@).tan3^(@)...tan89^(@)=
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- In /\ABC, tan((B+C)/(2)) = ………….
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- (sin(90-theta)sintheta)/(tantheta)-1 = ………………
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- The value of cos1^@*cos2^@*cos3^@ ………….. cos180^@ = …………….
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- tan5^@xxtan30^@xx4tan85^@ = …………
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- (1-tan^2 45^@)/(1+tan^2 45^@) = …………….
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- secA=cosecB, then A and B are ………………. Angles.
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