Physics, asked by AyushiAhuja5618, 8 months ago

. a person is moving on a bike along a straight line ab. when he just passes a accelerates his bike uniformly at 1m/s² to reach b. he arrives at b with a speed of 108 kmph after 20s. the length ab is a) 300m b) 400m c) 500 m c) 700m​

Answers

Answered by viveknayar05
3

Answer:

b) 400

Explanation:

You can use s=ut +1/2*at^2

Points to note

'u' will be zero because a part of a motion is considered

Convert 108 kmph to m/s

Answered by Anonymous
22

\bigstar\:\:\:\rm\blue{GIVEN}\:\:\:\bigstar

  • \rm\blue{Final\:Velocity=108km/hr=30m/s}

  • \rm\red{Acceleration=1m/s^{2}}

  • \rm\pink{Time\:Taken=20s}

  • He Moves in a Straight line from A to B.

\bigstar\:\:\:\rm\blue{To\:Find}\:\:\:\bigstar

  • The length(Distance) AB covered by Bike.

\bigstar\:\:\:\rm\green{FORMULAE\:USED}\:\:\:\bigstar

  • {\boxed{\rm{\blue{v=u+at}}}}

Where,

V= Final Velocity

u= Initial Velocity

t= Time

a= Acceleration

  • {\boxed{\rm{\blue{S=ut+\dfrac{1}{2}a(t)^2}}}}

Where,

S= Distance

u= Initial Velocity

t= Time

a= Acceleration

Now,

  • Using first equation of motion to find initial Velocity

\implies\rm\green{v=u+at}

\implies\rm\green{30=u+1\times{20}}

\implies\rm\green{u=10m/s^1}

Now,

\implies\rm\blue{S=ut+\dfrac{1}{2}a(t)^2}

\implies\rm\blue{S=10×20+\dfrac{1}{\cancel{2}}\times{a}\times{\cancel{400^{200}}}}

\implies\rm\blue{S=200+200}

\implies\rm\blue{S=400m}

Thus, The distance Covered by Person is 400m.

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