a bullet hit a wall with a velocity of 20 m per second and penetrates it up to a distance of 5 cm find the declaration of the bullet in the wall
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Given initial velocity (u) = 20m/s.
Final velocity v = 0m/s.
Distance s = 5cm.
= 0.05m
By the third law of motion:
=> v^2 - u^2 = 2as
= > (0)^2 - (20)^2 = 2a(0.05)
= > -400 = 0.1a
= > a = -4000m/s^2.
Therefore negative sign represents retardation.
Hope this helps!
Final velocity v = 0m/s.
Distance s = 5cm.
= 0.05m
By the third law of motion:
=> v^2 - u^2 = 2as
= > (0)^2 - (20)^2 = 2a(0.05)
= > -400 = 0.1a
= > a = -4000m/s^2.
Therefore negative sign represents retardation.
Hope this helps!
siddhartharao77:
:-)
Answered by
17
Here we go,
A bullet hits a wall with a velocity of 20 m/s , i.e. a bullet is coming towards a wall with the velocity of 20 m/s and penetreats upto a distance of 5 cm ,i.e the bullet covers the distance of 5 cm. After covering the distance of 5 cm, it finally comes to rest.
Here,
Initial velocity ( u ) = 20 m/s
Final velocity ( v ) = 0
Distance covered ( s ) = 5 cm = 0.05 cm
Using equation of motion,
=> v² = u² + 2as
=> 0² = ( 20 m/s )² + 2 a ( 0.05 m )
=> 0 = ( 400 m²/s² ) + 0.1 m a
=> 0 - 400 m²/s² = 0.1 m a
=> -400 m²/s² = 0.1 m a
=> [ ( -400 m²/s² ) ÷ 0.1 m ] = a
=> [ ( -400 × 10) m/s² ] = a
•°• a = -4,000 m/s²
Hence, retardation = 4,000 m/s²
Note : Retardation is the negative acceleration.
A bullet hits a wall with a velocity of 20 m/s , i.e. a bullet is coming towards a wall with the velocity of 20 m/s and penetreats upto a distance of 5 cm ,i.e the bullet covers the distance of 5 cm. After covering the distance of 5 cm, it finally comes to rest.
Here,
Initial velocity ( u ) = 20 m/s
Final velocity ( v ) = 0
Distance covered ( s ) = 5 cm = 0.05 cm
Using equation of motion,
=> v² = u² + 2as
=> 0² = ( 20 m/s )² + 2 a ( 0.05 m )
=> 0 = ( 400 m²/s² ) + 0.1 m a
=> 0 - 400 m²/s² = 0.1 m a
=> -400 m²/s² = 0.1 m a
=> [ ( -400 m²/s² ) ÷ 0.1 m ] = a
=> [ ( -400 × 10) m/s² ] = a
•°• a = -4,000 m/s²
Hence, retardation = 4,000 m/s²
Note : Retardation is the negative acceleration.
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