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NIKITA PUBLICATION-TRIGONOMETRIC FUNCTIONS-MCQs
- In triangleABC, a(sinB-sinC)+b(sinC-sinA)+c(sinA-sinB)=
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- In triangleABC, (cos2A)/(a^(2))-(cos2B)/(b^(2))=
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- a^2(cos^2B-cos^2C)+b^2(cos^2C-cos^2A)+c^2(cos^2A-cos^2B)=0 .
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- In triangleABC, (sinB)/(sin(A+B)) =
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- In any DeltaABC, prove that "a sin (B - C) + bsin(C - A) + csin(A - B)...
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- lnDeltaA B C , b^2cos2A-a^2cos2B=
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- In triangleABC, (cos((B-C)/(2)))/(sin(A/2))=
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- In triangleABC, if asinA=bsinB, then
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- In any DeltaABC, prove that asinA-sinB=sin(A-B)
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- In triangleABC, if angleC=(pi)/(2), then (a^(2)-b^(2))/(a^(2)+b^(2))=
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- In triangleABC, if angleC=(pi)/(2), then c-csinAtan((A)/(2))=
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- For any triangle ABC, If B=3C, show that cosC=sqrt((b+c)/(4c)) and s...
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- In any triangle A B C , prove that following: \ (cos^2B-cos^2C)/(b+c)+...
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- In triangleABC, sin((B-C)/(2))=
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- In triangleABC, cos((A-B)/(2))=
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- In triangleABC,a(cosB+sinBcot((A)/(2)))=
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- In triangleABC, (a-b)/(a+b)=
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- In triangleABC, if a=2, b=1, c=sqrt(3), then angleA=
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- In triangleABC, if a=2, b=1, c=sqrt(3), then angleB=
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- In triangleABC, if a=2, b=1, c=sqrt(3), then angleC=
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