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- A hiker walks from (x1, y1) = (4.00 km. 3.00 km) to (x2, y2) = (3.00 km, 6.00 km), (a) What distance has the traveled? (b) The hiker desires to return to his starting point. In what direction should he go? (Give the angle with respect to due cast.) (See Sections 3.2 and 3.3.)An owl is carrying a mouse to the chicks in its nest. It is 4.00 m west and 12.0 m above the center of the 30 cm diameter nest and is flying east at 3.50 m/s at an angle 26° below the horizontal when it accidentally drops the mouse. Will it fall into the nest? Find out by solving for the horizontal position of the mouse (measured in meters from the point of release) when it has fallen the 12.0 m.An owl is carrying a mouse to the chicks in its nest. It is 4.00 m west and 12.0 m above the center of the 30 cm diameter nest and is flying east at 4.00 m/s at an angle 31 degrees below the horizontal when it accidentally drops the mouse. Will it fall into the nest? Find out by solving for the horizontal position of the mouse (measured in meters from the point of release) when it has fallen the 12.0 m.
- An owl is carrying a mouse to the chicks in its nest. It is 4.00 m west and 12.0 m above the center of the 30 cm diameter nest and is flying east at 4.00 m/s at an angle 25° below the horizontal when it accidentally drops the mouse. Will it fall into the nest? Find out by solving for the horizontal position of the mouse (measured from the point of release) when it has fallen the 12.0 m.An owl is carrying a mouse to the chicks in its nest. It is 4.00 m west and 12.0 m above the center of the 30 cm diameter nest and is flying east at 2.50 m/s at an angle 29° below the horizontal when it accidentally drops the mouse. Will it fall into the nest? Find out by solving for the horizontal position of the mouse (measured from the point of release) when it has fallen the 12.0 m. m (from the point of release)Serving at a speed of 170 km/h, a tennis player hits theball at a height of 2.5 m and an angle θ below the horizontal.The service line is 11.9 m from the net, which is 0.91 m high.What is the angle θ such that the ball just crosses the net?Will the ball land in the service box, whose out line is 6.40 mfrom the net?
- A ball is launched from the ground with an initial velocity v-18.1 m/s at an angle of 39.5° above the horizontal. It hits a wall located a horizontal distance of 22.0 m from the launch point. (d) At what height is the ball above the ground when it hits the wall? Provide your answer in meters (m). Usc 3 significant figures. Your Answer: Answer unitsB) A water balloon is launched at a speed of (15.0+A) m/s and an angle of 36 degrees above the horizontal. The water balloon hits a tall building located (18.0+B) m from the launch pad. At what height above the ground level will the water balloon hit the building? Calculate the answer in meters (m) and rounded to three significant figures. A=20 B=8A ball is kicked from ground level towards a high, vertical wall. It starts off at an angle of 32.7∘ with a speed of 11.1 m/s. If the wall is 5.2 m away from the place where the ball is kicked, how high above the ground (in meters) will the ball hit the wall?
- A) A ball is thrown horizontally of a cliff. If the initial speed of the ball is (15.0+A) m/s and the cliff is (25.0+B) m high, how far from the base of the cliff will the ball land in the water below? Calculate the answer in meters (m) and rounded to three significant figures. A=8 B=78 B) A water balloon is launched at a speed of (15.0+A) m/s and an angle of 36 degrees above the horizontal. The water balloon hits a tall building located (18.0+B) m from the launch pad. At what height above the ground level will the water balloon hit the building? Calculate the answer in meters (m) and rounded to three significant figures. A=20 B=8A ball thrown horizontally at 12.7 m/sm/s from the roof of a building lands 20.2 mm from the base of the building. How tall is the building? Express your answer using three significant figures and include the appropriate units.While standing on the roof of a building, a boy throws a tennis ball with an initial speed of 15 m / s at an angle of 35 ° below the horizontal. The ball lands on the ground 2.8 s later. How tall, in meters, is the building?