KINETIC ENERGY AND POWER ENERGY Loosely defined as

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KINETIC ENERGY AND POWER

KINETIC ENERGY AND POWER

ENERGY • Loosely defined as the ability to do work • There are many

ENERGY • Loosely defined as the ability to do work • There are many types of energy, but the total energy of a system always remains constant – Law of Conservation of Energy

KINETIC ENERGY • A moving object has the ability to do work and thus

KINETIC ENERGY • A moving object has the ability to do work and thus has energy

TRANSLATIONAL KINETIC ENERGY • KE = ½ mv 2 • Work is the change

TRANSLATIONAL KINETIC ENERGY • KE = ½ mv 2 • Work is the change in KE W = KE 2 – KE 1 W = ½ mv 22 – ½ mv 12

 • If work is positive, then it is increasing its kinetic energy •

• If work is positive, then it is increasing its kinetic energy • If work is negative, decreasing its kinetic energy

 • Since work and kinetic energy are related, they are measured in the

• Since work and kinetic energy are related, they are measured in the same unit – Joule (J) • The amount of KE is directly proportional to the mass – mass doubles, KE doubles • The amount of KE is directly prop to square of velocity – v doubles, KE quadruples

EXAMPLE 1 • A 145 g baseball is thrown with a speed of 25

EXAMPLE 1 • A 145 g baseball is thrown with a speed of 25 m/s a) what is the KE? B) how much work is done on the ball if it started from rest?

EXAMPLE 2 • How much work is required to accelerate a 1000 kg car

EXAMPLE 2 • How much work is required to accelerate a 1000 kg car from 20 m/s to 30 m/s?

EXAMPLE 3 • A car traveling 60 km/hr can brake to a stop in

EXAMPLE 3 • A car traveling 60 km/hr can brake to a stop in a distance of 20 m. If the car is going twice as fast, 120 km/hr, what is the stopping distance?

POWER • Rate at which work is done • Power = Work/Time • Can

POWER • Rate at which work is done • Power = Work/Time • Can also be considered the rate at which energy is transformed • Unit - J/s = 1 Watt (W) • For larger quantities: 1 horsepower (hp) = 746 W

EXAMPLE • A 70 kg jogger runs up a long flight of stairs in

EXAMPLE • A 70 kg jogger runs up a long flight of stairs in 4. 0 sec. The height of the stairs is 4. 5 m. A) what was the jogger’s power output in watts and horsepower? B) How much energy did it require?

EFFICIENCY •

EFFICIENCY •