Science, asked by bidhi20, 1 year ago

What is the work to be done to increase the velocity of a car from 30km per hr to 60km per hr, if the mass of a car is 1500 kg

Answers

Answered by vaibhavsingh2004
0
WOrk dOne increase the velOcity of Car = change in Kinetic EnargY W = 1/2 m ( v^2 - u^2) mass :: 1500 kg u= 30 km/h ( 30×5/18)m/s = 25/3 m/s v = 60km/h. ( 60×5/18) m/s = 50/3 m/s. plug- in equation these ValUe we get,W = (0.5) (1500) (625/9) (4-1) = 156250 J. = 156.25 J ThanKs :::::

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Answered by aryanmathur112007
0

Answer:

Answer is Here

Explanation:

Mass of the car=1500 kg

Intial velocity of car=30 km h^-1

= \frac{30 \times 1000 \: m}{60 \times 60 \: sec}=

60×60sec

30×1000m

= 8.33 \: m \: {s}^{ - 1}=8.33ms

−1

Similarly;the final velocity of the car

v = 60 \: km \: {s}^{ - 1}v=60kms

−1

= 16.67 \: m \: {s}^{ - 1}=16.67ms

−1

The Intial kinetic energy of the car

e_{ki} = \frac{1}{2}m \: {u}^{2}e

ki

=

2

1

mu

2

= \frac{1}{2} \times 1500 \: kg \times {(8.33m \: {s}^{ - 1} }^{2})=

2

1

×1500kg×(8.33ms

−1

2

)

= 52041.68 \: j=52041.68j

The final kinetic energy of the car

e_{kf} = \frac{1}{2} \times \frac{1}{2} \times {(16.67m \: {s}^{ - 1} })^{2}e

kf

=

2

1

×

2

1

×(16.67ms

−1

)

2

= 208416.68 \: j=208416.68j

_____________________

Thus the work done=change in kinetic energy

= e_{kf} - e_{ki}=e

kf

−e

ki

= 208416.68 - 52041.68=208416.68−52041.68

=156375 J

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