The position (x) of a particle moving along x-axis varies with time (t) as shown in figure. The average acceleration of particle in time interval t = 0 to t= 8s is...,
1) 3 m/s^2
2) -5 m/s^2
3) -4 m/s^2
4) 2.5 m/s^2
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The answer to this question is option 2.
slope it tan(theta) of the x-t curve gives us the velocity
therefore find the slope at t=0 gives vel v1 and slope at t=8 gives final velocity v2
now it is equal to V2-V1/t2-t1
and also v2 is -ve because slope at t=8 is-ve
therefore v2=-20 and v1 =20 put values
in formula, we get a= -5
Slope of x-t
velocity at t = 0 is given by slope tan Θ
tan Θ = P/B = 40/2 = 20 = V₁
the slope at t = 8
tan Θ = -40/2 = -20 = V₂
V₂ is negative as Q > 90°
acceleration = V₂-V₁/ t₂-t₁ = -20-20/8-0 = -40/8
= -5 m/s²
slope it tan(theta) of the x-t curve gives us the velocity
therefore find the slope at t=0 gives vel v1 and slope at t=8 gives final velocity v2
now it is equal to V2-V1/t2-t1
and also v2 is -ve because slope at t=8 is-ve
therefore v2=-20 and v1 =20 put values
in formula, we get a= -5
Slope of x-t
velocity at t = 0 is given by slope tan Θ
tan Θ = P/B = 40/2 = 20 = V₁
the slope at t = 8
tan Θ = -40/2 = -20 = V₂
V₂ is negative as Q > 90°
acceleration = V₂-V₁/ t₂-t₁ = -20-20/8-0 = -40/8
= -5 m/s²
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