362247
A length of path \({A C B}\) is \(1500\,m\) and the length of the path \({A D B}\) is \(2100\,m\). Two particles start from point \({A}\) simultaneously around the track \({A C B D A}\). One of them travels the track in clockwise sense and other in anticlockwise sense with their respective constant speeds. After \(12\,s\) from the start, the first time they meet at the point \({B}\). After minimum time (in \(s\)) in which they meet first at point \({B}\), will they again meet at the point \({B}\) is time \({t_{\min }=(12)^{x} {~s}}\). The value of \({x}\) is
362247
A length of path \({A C B}\) is \(1500\,m\) and the length of the path \({A D B}\) is \(2100\,m\). Two particles start from point \({A}\) simultaneously around the track \({A C B D A}\). One of them travels the track in clockwise sense and other in anticlockwise sense with their respective constant speeds. After \(12\,s\) from the start, the first time they meet at the point \({B}\). After minimum time (in \(s\)) in which they meet first at point \({B}\), will they again meet at the point \({B}\) is time \({t_{\min }=(12)^{x} {~s}}\). The value of \({x}\) is
362247
A length of path \({A C B}\) is \(1500\,m\) and the length of the path \({A D B}\) is \(2100\,m\). Two particles start from point \({A}\) simultaneously around the track \({A C B D A}\). One of them travels the track in clockwise sense and other in anticlockwise sense with their respective constant speeds. After \(12\,s\) from the start, the first time they meet at the point \({B}\). After minimum time (in \(s\)) in which they meet first at point \({B}\), will they again meet at the point \({B}\) is time \({t_{\min }=(12)^{x} {~s}}\). The value of \({x}\) is
362247
A length of path \({A C B}\) is \(1500\,m\) and the length of the path \({A D B}\) is \(2100\,m\). Two particles start from point \({A}\) simultaneously around the track \({A C B D A}\). One of them travels the track in clockwise sense and other in anticlockwise sense with their respective constant speeds. After \(12\,s\) from the start, the first time they meet at the point \({B}\). After minimum time (in \(s\)) in which they meet first at point \({B}\), will they again meet at the point \({B}\) is time \({t_{\min }=(12)^{x} {~s}}\). The value of \({x}\) is
362247
A length of path \({A C B}\) is \(1500\,m\) and the length of the path \({A D B}\) is \(2100\,m\). Two particles start from point \({A}\) simultaneously around the track \({A C B D A}\). One of them travels the track in clockwise sense and other in anticlockwise sense with their respective constant speeds. After \(12\,s\) from the start, the first time they meet at the point \({B}\). After minimum time (in \(s\)) in which they meet first at point \({B}\), will they again meet at the point \({B}\) is time \({t_{\min }=(12)^{x} {~s}}\). The value of \({x}\) is