top 50 charts

The map is a part of top 50 US city pear markets in a coordinate system. Find the coordinates of the location of Fort Lauderdale. => D and 4 or C and 4 or B and 2 or A and 2..

In a class of 50 people, 10 like to play football, 15 like tennis, 20 like hockey and 5 like basketball. Identify the pie chart that represents the data correctly. => Graph 2 or Graph 1 or Graph 4 or Graph 3..

From the top of a light house 50 m high with its base at sea level, the angle of depression of a boat is 15°45′. Find the distance of the boat from the foot of the light house. => 50 m or 177 m or 150 m or 100 m..

A pole 20 m high is fixed on the top of a tower. The angle of elevation of the top of the pole as observed from a point P on the ground is 65°. The angle of depression of the point P from the top of the tower is 60°. What is the height of the tower? => 161 m or..

A man on the deck of a ship is 15 ft above sea level. He observes that the angle of elevation of the top of a cliff is 70° and the angle of depression of its base at sea level is 50°. Find the height of the cliff and its distance from the ship. => 23 ft and 23 ft or 238 ..

Two trees of equal height stand on either side of a roadway, which is 35 ft wide. At a point on the roadway between the trees, the elevations of the tops of the trees are 65° and 50°. Find the height of the trees. => 34 ft or 30 ft or 32 ft or 27 ft..

From the top of a building of height h meters in a street, the angles of elevation and depression of the top and the foot of another building on the opposite side of the street are θ ° and φ ° respectively. Find the height of the opposite building. [Given h = 7..

Daniel weighs 50 pounds, what measuring tool was used to decide his weight? => A height chart or Clock or Weight scales or A measuring cup..

Tom and Sam are on either side of a tower of height h meters.They measure the angle of elevation of the top of the tower as θ and φ respectively. Find the distance through which Tom and Sam are seperated. [Given h = 160, θ = 50° and φ = 35°.] => 302.7..

A tent is in the shape of a cylinder with a conical top. The radius of the base of the tent is 9 m. The height of the cylindrical part is 16 m and that of the conical part is 25 m. Find the volume of air that occupies the tent. (Round the answer to one decimal place.) => 6173.9 m 3 or 360..