Numerical Problems 4.1: A man pushes a lawn mower with a 40 N force directed at a angle of 20° downward from the horizontal. Find the work done by the man as he cuts a strip of grass 20 m long.
(Ans: 7.5 x 10² J)

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Numerical Problems 4.3: Ten bricks each 6 cm thick and mass 1.5 kg, lie flat on a table. How much work is required to stick them one on the top of another. (Ans: 40 J)

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Numerical Problems 4.4: A car of mass 800 kg traveling at 54 km h⁻¹ is brought to rest in 60 meters. Find the average retarding force on the car. What has happened to the original K.E? (Ans: 1500 N)

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Numerical Problems 4.5: A 1000 kg automobile at the top of an inclined plane 10 m high and 100 m long is released and rolls down the hill. What is its speed at the bottom of inclined if the average retarding force due to friction is 480 N? (Ans: 10 m s⁻¹)

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Numerical Problems 4.6: If 100 m³⁻³ of water is pumped from a reservoir into a tank, 10 m higher than the reservoir, in 20 minutes. If density of water is 1000 kg m⁻³, find 
(a) The increase in P.E
(b) The power delivered by pump.

(Ans: (a) 9.8 x 10⁶ J, (b) 8.2 kW)

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Numerical Problems 4.7: A force (thrust) of 400 N is required to overcome road friction and air resistance in propelling an automobile at 80 km h⁻¹. What power (kW) must the engine develop? (Ans: 8.9 Kw)

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Numerical Problems 4.8: How large a force is required to accelerate an electron (m = 9.1 x10⁻³¹ kg) from rest to a speed of 92 x10m s⁻¹ through a distance of 5 cm. (Ans: 3.6 ï½˜10⁻¹⁵ N)

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