A kite with `68` metres string is in the sky.The string is making an angle `theta` with the ground so that `tan theta=15/8` Find the height of the kite

The length of a string between a kite and a point on the ground is 90 metres.If the string makes an angle theta with the ground level such that tan theta=(15)/(8), how high is the kite? Assume that there is no slack in the string.

Length of the tight thread of a kite from a point on the ground is 85 m. If thread subtends an angle theta with the ground such that tantheta=8/15 then find the height at which kite is flying.

The length of a string between kite and a point on the ground is 90 m. If the string makes an angle with the level ground and sin alpha=(3)/(5) . Find the height of the kite. There is no slack in the string.

One files a kite with a thread 150 metre long .If the thread of the kite makes an angle of 60^(@) with the horizontal line , then the height of the kite from the ground (as suming the thread to be in a straight line) is

A kite is flying at an angle of elevation of 60 , the kite is tied with a string of 60 m . Find the height of the kite .

A kite is flying with the string inclined at 75^(@) to the horizon.If the lenth of the string is 25m, the height of the kite is

A kite is flying, attached to a thread which is 165m long. The thread makes an angle of 30^(@) with the ground. Find the height of the kite from the ground , assuming that there is no slack in the thread.

A simple pendulum is released from rest at the horizontally stretched position. When the string makes an angle theta with the vertical, the angle theta which the acceleration vector of the bob makes with the string is given by–