141183 A car travelled half the distance with a velocity ' \(v\) ' and it covered the remaining half distance with a velocity \(\left(\frac{v}{2}\right)\) in the first half time and with velocity ' \(2 v\) ' in the second half time. The average velocity of the car for the whole journey is

141184 The relationship between the final velocity \(v\) and the distance \(x\) travelled by a bus moving with uniform acceleration is \(v=\sqrt{256-10 x}\). The acceleration of the bus is (All quantities are given in SI units)

141185 A particle moves in a straight line with uniform acceleration and with initial velocity of \(2 \mathrm{~m} / \mathrm{s}\). Its average velocity after moving for \(4 \mathrm{~s}\) is \(6 \mathrm{~m} / \mathrm{s}\). The acceleration of the particle.

141186 A particle is moving along \(x\)-axis with velocity \(v=e^{-\beta x}\). At time \(t=0\), the particle is located at \(x\) \(=0\). The displacement of the particle as function of time is

141187 The velocity of a particle is only a function of its position \(v(x)=e^{-x}\). The position of the particle at time \(t=0\) is \(x=0\). The displacement of the particle varies with time as

141183 A car travelled half the distance with a velocity ' \(v\) ' and it covered the remaining half distance with a velocity \(\left(\frac{v}{2}\right)\) in the first half time and with velocity ' \(2 v\) ' in the second half time. The average velocity of the car for the whole journey is

141184 The relationship between the final velocity \(v\) and the distance \(x\) travelled by a bus moving with uniform acceleration is \(v=\sqrt{256-10 x}\). The acceleration of the bus is (All quantities are given in SI units)

141185 A particle moves in a straight line with uniform acceleration and with initial velocity of \(2 \mathrm{~m} / \mathrm{s}\). Its average velocity after moving for \(4 \mathrm{~s}\) is \(6 \mathrm{~m} / \mathrm{s}\). The acceleration of the particle.

141186 A particle is moving along \(x\)-axis with velocity \(v=e^{-\beta x}\). At time \(t=0\), the particle is located at \(x\) \(=0\). The displacement of the particle as function of time is

141187 The velocity of a particle is only a function of its position \(v(x)=e^{-x}\). The position of the particle at time \(t=0\) is \(x=0\). The displacement of the particle varies with time as

141183 A car travelled half the distance with a velocity ' \(v\) ' and it covered the remaining half distance with a velocity \(\left(\frac{v}{2}\right)\) in the first half time and with velocity ' \(2 v\) ' in the second half time. The average velocity of the car for the whole journey is

141184 The relationship between the final velocity \(v\) and the distance \(x\) travelled by a bus moving with uniform acceleration is \(v=\sqrt{256-10 x}\). The acceleration of the bus is (All quantities are given in SI units)

141185 A particle moves in a straight line with uniform acceleration and with initial velocity of \(2 \mathrm{~m} / \mathrm{s}\). Its average velocity after moving for \(4 \mathrm{~s}\) is \(6 \mathrm{~m} / \mathrm{s}\). The acceleration of the particle.

141186 A particle is moving along \(x\)-axis with velocity \(v=e^{-\beta x}\). At time \(t=0\), the particle is located at \(x\) \(=0\). The displacement of the particle as function of time is

141187 The velocity of a particle is only a function of its position \(v(x)=e^{-x}\). The position of the particle at time \(t=0\) is \(x=0\). The displacement of the particle varies with time as

141183 A car travelled half the distance with a velocity ' \(v\) ' and it covered the remaining half distance with a velocity \(\left(\frac{v}{2}\right)\) in the first half time and with velocity ' \(2 v\) ' in the second half time. The average velocity of the car for the whole journey is

141184 The relationship between the final velocity \(v\) and the distance \(x\) travelled by a bus moving with uniform acceleration is \(v=\sqrt{256-10 x}\). The acceleration of the bus is (All quantities are given in SI units)

141185 A particle moves in a straight line with uniform acceleration and with initial velocity of \(2 \mathrm{~m} / \mathrm{s}\). Its average velocity after moving for \(4 \mathrm{~s}\) is \(6 \mathrm{~m} / \mathrm{s}\). The acceleration of the particle.

141186 A particle is moving along \(x\)-axis with velocity \(v=e^{-\beta x}\). At time \(t=0\), the particle is located at \(x\) \(=0\). The displacement of the particle as function of time is

141187 The velocity of a particle is only a function of its position \(v(x)=e^{-x}\). The position of the particle at time \(t=0\) is \(x=0\). The displacement of the particle varies with time as

141183 A car travelled half the distance with a velocity ' \(v\) ' and it covered the remaining half distance with a velocity \(\left(\frac{v}{2}\right)\) in the first half time and with velocity ' \(2 v\) ' in the second half time. The average velocity of the car for the whole journey is

141184 The relationship between the final velocity \(v\) and the distance \(x\) travelled by a bus moving with uniform acceleration is \(v=\sqrt{256-10 x}\). The acceleration of the bus is (All quantities are given in SI units)

141185 A particle moves in a straight line with uniform acceleration and with initial velocity of \(2 \mathrm{~m} / \mathrm{s}\). Its average velocity after moving for \(4 \mathrm{~s}\) is \(6 \mathrm{~m} / \mathrm{s}\). The acceleration of the particle.

141186 A particle is moving along \(x\)-axis with velocity \(v=e^{-\beta x}\). At time \(t=0\), the particle is located at \(x\) \(=0\). The displacement of the particle as function of time is

141187 The velocity of a particle is only a function of its position \(v(x)=e^{-x}\). The position of the particle at time \(t=0\) is \(x=0\). The displacement of the particle varies with time as