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PATHFINDER-TRIGONOMETRIC EQUATION AND INVERSE-QUESTION BANK
- tan ((pip)/4) = cot((qpi)/4) if :
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- The general solution of the equation : cos x cdot cos 6x = -1 is :
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- Find the interval in which , cos^-1 x gt sin^-1 x.
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- Solve the equation sin^-1 6x + sin^-1 6sqrt3 x = -pi/2
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- Evaluate : sum(n = 1)^infty tan^-1(1/(n^2 + n + 1))
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- If tan^-1 x + tan^-1 2x + tan^-1 3x = pi, then:
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- The number of value of 'x' in the interval [0 , 3pi] satisfying the eq...
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- The most general solution , satisfying the equation cos theta = 1/sqrt...
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- The number of solution of 16^(sin^2 x) + 16^(cos^2 x) = 10 : 0 le x le...
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- The equation sin^6 x + cos^6 x = k possesses solution if
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- If 3^(sin 2x + 2 cos^2 x) + 3^( 1 - sin 2x + 2 sin^2 x) = 28, then tan...
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- If sin^-1 x - cos^-1 x = pi/6 then x is
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- The value of 'a' for which ax^2 + sin^-1 (x^2 - 2x + 2) + cos^-1 (x^2 ...
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- The value of tan (pi/4 + 1/2 cos^-1(2/3))+tan(pi/4 - 1/2 cos^-1 (2/3))...
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- The principal value of sin^-1 (-sqrt3/2)+cos^-1 cos((7pi)/6) is
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- The value of tan (pi/4 + 1/2 cos^-1(2/3))+tan(pi/4 - 1/2 cos^-1 (2/3))...
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- The value of cos^-1 x + cos^-1 {x/2 + sqrt3/2 cdot sqrt(1 - x^2)}, x g...
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- Value of cos^-1 sqrt((1 + sqrt(1 + x^2))/(2sqrt(1 + x^2))) , x ge 0 is
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- The value of tan^2 (sec^-1 2)+ cot^2(cosec^-1 3) is
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- 2 cos^-1 x = sin^-1(2xsqrt(1 - x^2)) is valid for
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