If $Sin \theta $ = $\frac{20}{29}$, then what is the value of $Cos \theta $?1). $\frac{29}{21}$2). $\frac{21}{29}$3). $\frac{21}{20}$4). $\frac{20}{29}$
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1. ΔABC is right angled at B. If cot A = 8/15, then what is the value of cos C?
2. If x = asecθ cosΦ , y = bsecθ sinΦ , z = c tanθ, then the value of \(\frac{{{x^2}}}{{{a^2}}} + \frac{{{y^2}}}{{{b^2}}} - \frac{{{z^2}}}{{{c^2}}}\) is :
3. What is the value of Cot 45° - (1/√3)Cosec 60°?
4. The value of \(\left( {{{\sin }^2}16\frac{{1^\circ }}{2} + {{\sin }^2}73\frac{{1^\circ }}{2}} \right)\) is
5. A tower standing on a horizontal plane subtends a certain angle at a point 100 m apart from the foot of the tower. On advancing 100 m towards It. the tower is found to subtend an angle twice as before. The height of the tower is
6. \(\frac{{\sqrt {1{\rm{\;}} + {\rm{\;sin\theta }}} }}{{\sqrt {1{\rm{\;}} - {\rm{\;sin\theta }}} }}\) is equal to
7. A spherical triangle ABC has an angle C = 90° and sides a = 50° and c = 80°. Find the value of b in degrees.
8. If for any acute angle A, $sin A + sin^{2} A $ = 1, then the value of $cos^{2}A + cos^{4}A$ is
9. $\frac{(1 + tan^{2}A)cotA}{cosec^{2}A}$ is equal to
10. The top of two poles of height 12 m and 18 m are connected by a wire. If the wire makes an angle of 60° from 12 m height pole , then the length of the wire is.
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