A ladder of $10 m$ makes an angle of ${60}^{o}$ with the ground. Height reached is:

If $sin \theta=$ $\frac{3}{5} $, then $cos \theta$ is:

A tower is seen at angle ${45}^{o}$ from $20 m$ distance. Height is:

If $tan \theta=1$, then $\theta$ is:

If hypotenuse $=13$ and one side $=5$, other side is:

A pole of height $8 m$ casts a shadow $8 m$. Angle of elevation is:

If $cos \theta=$ $\frac{12}{13} $then $sin \theta$ is:

A kite string is $50 m$ and angle is ${30}^{o}$. Height is:

Which ratio is used for height when base is known?

If $tan \theta=$ $\frac{3}{4} $, then $sin \theta$ is:

A building is seen at ${60}^{o}$ from $10 m$. Height is:

If angle decreases, distance increases, height:

If ${sin}^{2} \theta+{cos}^{2} \theta$, then this is:

A ramp rises $4 m$ over $3 m$. Angle is:

If $sec \theta=2$, then $cos \theta$ is:

A shadow equals height. Angle is:

If $sin \theta=0$, angle is:

A triangle has sides $5$, $12$, $13$. It is:

If $tan \theta=$ $\frac{1}{\sqrt{3}} $, angle is:

If hypotenuse $=10$, base $=6$, height is:

If $cos \theta=0$, then $\theta$ is:

Which function relates opposite and hypotenuse?

If $tan \theta=0$, then $\theta$ is:

A ladder problem always uses:

If $sin \theta=cos \theta$, then $\theta$ is: