If tanA tanB = X, then the value of X is1). $\frac{(tanA + tanB)}{(1 - tanAtanB)}$2). $\frac{(tanA + tanB)}{(1 + tanAtanB)}$3). $\frac{(tanA - tanB)}{(1 - tanAtanB)}$4). $\frac{(tanA - tanB)}{(1 + tanAtanB)}$
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1. If $\frac{sin\theta + cos\theta}{sin\theta - cos\theta}$ = $\frac{5}{4}$, then the value of $\frac{tan^{2}\theta + 1}{tan^{2}\theta - 1}$ is:
2. If $\theta$ be an acute angle and $7 sin^{2}\theta + 3 cos^{2}\theta$ = 4, then the value of $tan\theta$ is
3. what is the simplified value of $\frac{sin 2A}{1+cos 2A}$ ?
4. If $Sin \theta $ = $\frac{20}{29}$, then what is the value of $Cos \theta $?
5. The product $cosl^{0} cos2^{0} cos3^{0} cos4^{0}...... cos100^{0}$ is equal to
6. The distance between the two poles of length 16 m and 9 m, is X m. If two angles of elevation of their respective top from the bottom of the other are complementary to each other, then the value X is∶
7. $(cosA + sinA)^{2}+ (cosA - sinA)^{2}$ is equals to
8. Yhe distance between two vertical poles is 60 m. The height of out of the poles is double the height of the other. The angle of elevation of the top of the poles from the middle point of the line segment Joining their feet are complementary to each other. The height of the poles are :
9. If x =$ a(sin\theta + cos\theta )$, y = $b(sin\theta - cos\theta)$ then the value of $\frac{x^{2}}{a^{2}}+\frac{y^{2}}{b^{2}}$ is
10. The shadow of a tower is $\sqrt{3}$ times its height. Then the angle of elevation of the top of the tower is
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