367259 If force \(F\), length \(L\) and time \(T\) be considered fundamental units, then units of mass will be

367260 If we choose velocity \({v}\), acceleration \({a}\), and force \({F}\) as the fundamental quantities, then the angular momentum in terms of \({v, a}\), and \({F}\) would be:

367261 The energy \({E}\) of an oscillating body in simple harmonic motion depends on its mass \({m}\), frequency \({n}\) and amplitude \({A}\) as \({E=k(m)^{x}(n)^{y}(A)^{z}}\). The value of \({(x+y+z)}\) is

367262 If volume is written as, \(V=K g^{x} c^{y} h^{z}\). Here, \(K\) is dimensionless constant and \(g, c, h\) are gravitational constant, speed of light and Planck's constant, respectively. Find the value of \(\dfrac{x}{z}\).

367259 If force \(F\), length \(L\) and time \(T\) be considered fundamental units, then units of mass will be

367260 If we choose velocity \({v}\), acceleration \({a}\), and force \({F}\) as the fundamental quantities, then the angular momentum in terms of \({v, a}\), and \({F}\) would be:

367261 The energy \({E}\) of an oscillating body in simple harmonic motion depends on its mass \({m}\), frequency \({n}\) and amplitude \({A}\) as \({E=k(m)^{x}(n)^{y}(A)^{z}}\). The value of \({(x+y+z)}\) is

367262 If volume is written as, \(V=K g^{x} c^{y} h^{z}\). Here, \(K\) is dimensionless constant and \(g, c, h\) are gravitational constant, speed of light and Planck's constant, respectively. Find the value of \(\dfrac{x}{z}\).

367259 If force \(F\), length \(L\) and time \(T\) be considered fundamental units, then units of mass will be

367260 If we choose velocity \({v}\), acceleration \({a}\), and force \({F}\) as the fundamental quantities, then the angular momentum in terms of \({v, a}\), and \({F}\) would be:

367261 The energy \({E}\) of an oscillating body in simple harmonic motion depends on its mass \({m}\), frequency \({n}\) and amplitude \({A}\) as \({E=k(m)^{x}(n)^{y}(A)^{z}}\). The value of \({(x+y+z)}\) is

367262 If volume is written as, \(V=K g^{x} c^{y} h^{z}\). Here, \(K\) is dimensionless constant and \(g, c, h\) are gravitational constant, speed of light and Planck's constant, respectively. Find the value of \(\dfrac{x}{z}\).

367259 If force \(F\), length \(L\) and time \(T\) be considered fundamental units, then units of mass will be

367260 If we choose velocity \({v}\), acceleration \({a}\), and force \({F}\) as the fundamental quantities, then the angular momentum in terms of \({v, a}\), and \({F}\) would be:

367261 The energy \({E}\) of an oscillating body in simple harmonic motion depends on its mass \({m}\), frequency \({n}\) and amplitude \({A}\) as \({E=k(m)^{x}(n)^{y}(A)^{z}}\). The value of \({(x+y+z)}\) is

367262 If volume is written as, \(V=K g^{x} c^{y} h^{z}\). Here, \(K\) is dimensionless constant and \(g, c, h\) are gravitational constant, speed of light and Planck's constant, respectively. Find the value of \(\dfrac{x}{z}\).