141221 The displacement (r) of a particle varies with time ( \(t\) ) according to the relation \(x=\frac{a}{b}\left(1-e^{-b t}\right)\).Then

141222 A particle is moving along the \(\mathbf{Y}\)-axis. The position of the particle from the origin as a function of time \((t)\) is given as \(y(t)=10 \mathrm{te}^{-2 t}\). How far is the particle from the origin when it stops momentarily? ( \(\mathrm{y}\) is given in units of metre and \(t\) is in units of second)

141223 An airplane flies \(400 \mathrm{~m}\) north and \(300 \mathrm{~m}\) south and flies \(1200 \mathrm{~m}\) upwards, then net displacement is

141225 A moving body is covering distances which are proportional to square of the time. Then the acceleration of the body is

141221 The displacement (r) of a particle varies with time ( \(t\) ) according to the relation \(x=\frac{a}{b}\left(1-e^{-b t}\right)\).Then

141222 A particle is moving along the \(\mathbf{Y}\)-axis. The position of the particle from the origin as a function of time \((t)\) is given as \(y(t)=10 \mathrm{te}^{-2 t}\). How far is the particle from the origin when it stops momentarily? ( \(\mathrm{y}\) is given in units of metre and \(t\) is in units of second)

141223 An airplane flies \(400 \mathrm{~m}\) north and \(300 \mathrm{~m}\) south and flies \(1200 \mathrm{~m}\) upwards, then net displacement is

141225 A moving body is covering distances which are proportional to square of the time. Then the acceleration of the body is

141221 The displacement (r) of a particle varies with time ( \(t\) ) according to the relation \(x=\frac{a}{b}\left(1-e^{-b t}\right)\).Then

141222 A particle is moving along the \(\mathbf{Y}\)-axis. The position of the particle from the origin as a function of time \((t)\) is given as \(y(t)=10 \mathrm{te}^{-2 t}\). How far is the particle from the origin when it stops momentarily? ( \(\mathrm{y}\) is given in units of metre and \(t\) is in units of second)

141223 An airplane flies \(400 \mathrm{~m}\) north and \(300 \mathrm{~m}\) south and flies \(1200 \mathrm{~m}\) upwards, then net displacement is

141225 A moving body is covering distances which are proportional to square of the time. Then the acceleration of the body is

141221 The displacement (r) of a particle varies with time ( \(t\) ) according to the relation \(x=\frac{a}{b}\left(1-e^{-b t}\right)\).Then

141222 A particle is moving along the \(\mathbf{Y}\)-axis. The position of the particle from the origin as a function of time \((t)\) is given as \(y(t)=10 \mathrm{te}^{-2 t}\). How far is the particle from the origin when it stops momentarily? ( \(\mathrm{y}\) is given in units of metre and \(t\) is in units of second)

141223 An airplane flies \(400 \mathrm{~m}\) north and \(300 \mathrm{~m}\) south and flies \(1200 \mathrm{~m}\) upwards, then net displacement is

141225 A moving body is covering distances which are proportional to square of the time. Then the acceleration of the body is