361793 A vector in \(x-y\) plane makes an angle of \(30^{\circ}\) with \(y\)-axis. The magnitude of \(y\)-component of vector is \(2 \sqrt{3}\). The magnitude of \(x\)-component of the vector will be

361794 A body at rest under the action of three forces, two of which are \({{\vec F}_1} = 4\hat i,{{\vec F}_2} = 6\hat j\), the third force is

361795 The angle bewteen \(A = \hat i + \hat j\) and \(B = \hat i - \hat j\) is

361796 If the resultant of \(A\) and \(B\) makes angle \(\alpha \) with \(A\) and \(\beta \) with \(B\), then

361797 Forces \({F_1}\) and \({F_2}\) act on a point in two mutually perpendicular directions. The resultant force on the point mass will be

361793 A vector in \(x-y\) plane makes an angle of \(30^{\circ}\) with \(y\)-axis. The magnitude of \(y\)-component of vector is \(2 \sqrt{3}\). The magnitude of \(x\)-component of the vector will be

361794 A body at rest under the action of three forces, two of which are \({{\vec F}_1} = 4\hat i,{{\vec F}_2} = 6\hat j\), the third force is

361795 The angle bewteen \(A = \hat i + \hat j\) and \(B = \hat i - \hat j\) is

361796 If the resultant of \(A\) and \(B\) makes angle \(\alpha \) with \(A\) and \(\beta \) with \(B\), then

361797 Forces \({F_1}\) and \({F_2}\) act on a point in two mutually perpendicular directions. The resultant force on the point mass will be

361793 A vector in \(x-y\) plane makes an angle of \(30^{\circ}\) with \(y\)-axis. The magnitude of \(y\)-component of vector is \(2 \sqrt{3}\). The magnitude of \(x\)-component of the vector will be

361794 A body at rest under the action of three forces, two of which are \({{\vec F}_1} = 4\hat i,{{\vec F}_2} = 6\hat j\), the third force is

361795 The angle bewteen \(A = \hat i + \hat j\) and \(B = \hat i - \hat j\) is

361796 If the resultant of \(A\) and \(B\) makes angle \(\alpha \) with \(A\) and \(\beta \) with \(B\), then

361797 Forces \({F_1}\) and \({F_2}\) act on a point in two mutually perpendicular directions. The resultant force on the point mass will be

361793 A vector in \(x-y\) plane makes an angle of \(30^{\circ}\) with \(y\)-axis. The magnitude of \(y\)-component of vector is \(2 \sqrt{3}\). The magnitude of \(x\)-component of the vector will be

361794 A body at rest under the action of three forces, two of which are \({{\vec F}_1} = 4\hat i,{{\vec F}_2} = 6\hat j\), the third force is

361795 The angle bewteen \(A = \hat i + \hat j\) and \(B = \hat i - \hat j\) is

361796 If the resultant of \(A\) and \(B\) makes angle \(\alpha \) with \(A\) and \(\beta \) with \(B\), then

361797 Forces \({F_1}\) and \({F_2}\) act on a point in two mutually perpendicular directions. The resultant force on the point mass will be

361793 A vector in \(x-y\) plane makes an angle of \(30^{\circ}\) with \(y\)-axis. The magnitude of \(y\)-component of vector is \(2 \sqrt{3}\). The magnitude of \(x\)-component of the vector will be

361794 A body at rest under the action of three forces, two of which are \({{\vec F}_1} = 4\hat i,{{\vec F}_2} = 6\hat j\), the third force is

361795 The angle bewteen \(A = \hat i + \hat j\) and \(B = \hat i - \hat j\) is

361796 If the resultant of \(A\) and \(B\) makes angle \(\alpha \) with \(A\) and \(\beta \) with \(B\), then

361797 Forces \({F_1}\) and \({F_2}\) act on a point in two mutually perpendicular directions. The resultant force on the point mass will be