Q 1: Find angle ASR.
Answer:

Q 2: A circus group has put up a tent around a central pole of height of 11 meters. At 12 meters distance, from the foot of the central pole, the circus group has put up few poles of height 6meters on the ground in a circular fashion around the central pole.The poles are strengthened by ropes tied between the top of central pole and top of the other poles around it. Find the length of the rope required to tie the poles at the top Answer:

Q 3: Find angle CAB.
Answer:

Q 4: A School had a pole of height 32 feet erected for hoisting flag during annual sport day events. Due to strong gale, top of the pole broke and fell at a distance of 16 feet from its foot. At what height above the ground did the pole break?
Answer:

Q 5: A rectangle is 8 feet long and 6 feet wide. If each dimension is increased by the same number of feet, the area of the new rectangle formed is 32 square feet more than the area of the original rectangle. By how many feet was each dimension increased?
Answer:

Q 6: You are selected from your school to participate in chess a game
being conducted in another school. You cycled to reach that school as follows:
From your house you cycled 8 km to the north and then 5 km to east and
then 4 km to the north.
How many km did you peddle to reach the other school ?
Answer:

Q 7: Find angle ACB.
Answer:

Q 8: A school has a compound wall of 400 feet. A painter was asked to paint the wall. The painter charges $ 80 per sq. ft to paint the wall. The painter has a ladder of length 10 feet. When the ladder rests against the wall its foot is 6 feet away from the compound wall. Find out how much the school pays the painter to paint the compound wall.
Answer:

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