362193 A cyclist starts from the centre \(O\) of a circular park of radius one kilometre, reaches the edge \(P\) of the park, then cycles along the circumference and returns to the centre along QO as shown in the figure. If the round trip takes ten minutes, the net displacement and average speed of the cyclist (in metre and kilometre per hour) is

362194 An object is moving in a straight line, according to the curve given in the graph, \({x(m)=t^{2}}\). Find the average velocity for the interval \({t=1 {~s}}\) to \({t=3 {~s}}\).

362195 A particle moves along a straight line and its velocity depends on time as \(v = 4t - {t^2}\). Then for first 5 \(s\) the

362196 The position of an object moving along \({x}\)-axis is given by \({x=a t^{2}+b t+c}\), where \({a, b}\), and \({c}\) are constant and \({t}\) is time in second. Find the average velocity from \({t=0}\) to \({t=2 s}\).

362197 A vehicle travels \(4\;km\) with speed of \(3\;km{\rm{/}}h\) and another \(4\;km\) with speed of \(5\;km{\rm{/}}h\), then its average speed is

362193 A cyclist starts from the centre \(O\) of a circular park of radius one kilometre, reaches the edge \(P\) of the park, then cycles along the circumference and returns to the centre along QO as shown in the figure. If the round trip takes ten minutes, the net displacement and average speed of the cyclist (in metre and kilometre per hour) is

362194 An object is moving in a straight line, according to the curve given in the graph, \({x(m)=t^{2}}\). Find the average velocity for the interval \({t=1 {~s}}\) to \({t=3 {~s}}\).

362195 A particle moves along a straight line and its velocity depends on time as \(v = 4t - {t^2}\). Then for first 5 \(s\) the

362196 The position of an object moving along \({x}\)-axis is given by \({x=a t^{2}+b t+c}\), where \({a, b}\), and \({c}\) are constant and \({t}\) is time in second. Find the average velocity from \({t=0}\) to \({t=2 s}\).

362197 A vehicle travels \(4\;km\) with speed of \(3\;km{\rm{/}}h\) and another \(4\;km\) with speed of \(5\;km{\rm{/}}h\), then its average speed is

362193 A cyclist starts from the centre \(O\) of a circular park of radius one kilometre, reaches the edge \(P\) of the park, then cycles along the circumference and returns to the centre along QO as shown in the figure. If the round trip takes ten minutes, the net displacement and average speed of the cyclist (in metre and kilometre per hour) is

362194 An object is moving in a straight line, according to the curve given in the graph, \({x(m)=t^{2}}\). Find the average velocity for the interval \({t=1 {~s}}\) to \({t=3 {~s}}\).

362195 A particle moves along a straight line and its velocity depends on time as \(v = 4t - {t^2}\). Then for first 5 \(s\) the

362196 The position of an object moving along \({x}\)-axis is given by \({x=a t^{2}+b t+c}\), where \({a, b}\), and \({c}\) are constant and \({t}\) is time in second. Find the average velocity from \({t=0}\) to \({t=2 s}\).

362197 A vehicle travels \(4\;km\) with speed of \(3\;km{\rm{/}}h\) and another \(4\;km\) with speed of \(5\;km{\rm{/}}h\), then its average speed is

362193 A cyclist starts from the centre \(O\) of a circular park of radius one kilometre, reaches the edge \(P\) of the park, then cycles along the circumference and returns to the centre along QO as shown in the figure. If the round trip takes ten minutes, the net displacement and average speed of the cyclist (in metre and kilometre per hour) is

362194 An object is moving in a straight line, according to the curve given in the graph, \({x(m)=t^{2}}\). Find the average velocity for the interval \({t=1 {~s}}\) to \({t=3 {~s}}\).

362195 A particle moves along a straight line and its velocity depends on time as \(v = 4t - {t^2}\). Then for first 5 \(s\) the

362196 The position of an object moving along \({x}\)-axis is given by \({x=a t^{2}+b t+c}\), where \({a, b}\), and \({c}\) are constant and \({t}\) is time in second. Find the average velocity from \({t=0}\) to \({t=2 s}\).

362197 A vehicle travels \(4\;km\) with speed of \(3\;km{\rm{/}}h\) and another \(4\;km\) with speed of \(5\;km{\rm{/}}h\), then its average speed is

362193 A cyclist starts from the centre \(O\) of a circular park of radius one kilometre, reaches the edge \(P\) of the park, then cycles along the circumference and returns to the centre along QO as shown in the figure. If the round trip takes ten minutes, the net displacement and average speed of the cyclist (in metre and kilometre per hour) is

362194 An object is moving in a straight line, according to the curve given in the graph, \({x(m)=t^{2}}\). Find the average velocity for the interval \({t=1 {~s}}\) to \({t=3 {~s}}\).

362195 A particle moves along a straight line and its velocity depends on time as \(v = 4t - {t^2}\). Then for first 5 \(s\) the

362196 The position of an object moving along \({x}\)-axis is given by \({x=a t^{2}+b t+c}\), where \({a, b}\), and \({c}\) are constant and \({t}\) is time in second. Find the average velocity from \({t=0}\) to \({t=2 s}\).

362197 A vehicle travels \(4\;km\) with speed of \(3\;km{\rm{/}}h\) and another \(4\;km\) with speed of \(5\;km{\rm{/}}h\), then its average speed is