367263 In terms of resistance \(R\) and time \(T,\) the dimensions of ratio \(\dfrac{\mu}{\varepsilon}\) of the permeability \(\mu\) and permittivity \(\varepsilon\) is:

367264 If mass is written as \(m=k c^{P} G^{-1 / 2} h^{1 / 2}\) then the value of \(P\) will be: (Constants have their usual meaning with \(k\), a dimensionless constant)

367265 Assertion :
Power of a engine depends on mass, angular speed, torque and angular momentum, then the formula of power is not derived with the help of dimensional method.
Reason :
In mechanics, if a particular quantity depends on more than three quantities, then we can not derive the formula of the quantity by the help of dimensional method.

367266 What is dimensions of energy in terms of linear momentum \([p]\), area \([A]\) and time \([T]\) ?

367267 If the energy \({(E)}\), velocity \({(v)}\), and force \({(F)}\) be taken as the fundamental quantity, then the dimensions of mass will be

367263 In terms of resistance \(R\) and time \(T,\) the dimensions of ratio \(\dfrac{\mu}{\varepsilon}\) of the permeability \(\mu\) and permittivity \(\varepsilon\) is:

367264 If mass is written as \(m=k c^{P} G^{-1 / 2} h^{1 / 2}\) then the value of \(P\) will be: (Constants have their usual meaning with \(k\), a dimensionless constant)

367265 Assertion :
Power of a engine depends on mass, angular speed, torque and angular momentum, then the formula of power is not derived with the help of dimensional method.
Reason :
In mechanics, if a particular quantity depends on more than three quantities, then we can not derive the formula of the quantity by the help of dimensional method.

367266 What is dimensions of energy in terms of linear momentum \([p]\), area \([A]\) and time \([T]\) ?

367267 If the energy \({(E)}\), velocity \({(v)}\), and force \({(F)}\) be taken as the fundamental quantity, then the dimensions of mass will be

367263 In terms of resistance \(R\) and time \(T,\) the dimensions of ratio \(\dfrac{\mu}{\varepsilon}\) of the permeability \(\mu\) and permittivity \(\varepsilon\) is:

367264 If mass is written as \(m=k c^{P} G^{-1 / 2} h^{1 / 2}\) then the value of \(P\) will be: (Constants have their usual meaning with \(k\), a dimensionless constant)

367265 Assertion :
Power of a engine depends on mass, angular speed, torque and angular momentum, then the formula of power is not derived with the help of dimensional method.
Reason :
In mechanics, if a particular quantity depends on more than three quantities, then we can not derive the formula of the quantity by the help of dimensional method.

367266 What is dimensions of energy in terms of linear momentum \([p]\), area \([A]\) and time \([T]\) ?

367267 If the energy \({(E)}\), velocity \({(v)}\), and force \({(F)}\) be taken as the fundamental quantity, then the dimensions of mass will be

367263 In terms of resistance \(R\) and time \(T,\) the dimensions of ratio \(\dfrac{\mu}{\varepsilon}\) of the permeability \(\mu\) and permittivity \(\varepsilon\) is:

367264 If mass is written as \(m=k c^{P} G^{-1 / 2} h^{1 / 2}\) then the value of \(P\) will be: (Constants have their usual meaning with \(k\), a dimensionless constant)

367265 Assertion :
Power of a engine depends on mass, angular speed, torque and angular momentum, then the formula of power is not derived with the help of dimensional method.
Reason :
In mechanics, if a particular quantity depends on more than three quantities, then we can not derive the formula of the quantity by the help of dimensional method.

367266 What is dimensions of energy in terms of linear momentum \([p]\), area \([A]\) and time \([T]\) ?

367267 If the energy \({(E)}\), velocity \({(v)}\), and force \({(F)}\) be taken as the fundamental quantity, then the dimensions of mass will be

367263 In terms of resistance \(R\) and time \(T,\) the dimensions of ratio \(\dfrac{\mu}{\varepsilon}\) of the permeability \(\mu\) and permittivity \(\varepsilon\) is:

367264 If mass is written as \(m=k c^{P} G^{-1 / 2} h^{1 / 2}\) then the value of \(P\) will be: (Constants have their usual meaning with \(k\), a dimensionless constant)

367265 Assertion :
Power of a engine depends on mass, angular speed, torque and angular momentum, then the formula of power is not derived with the help of dimensional method.
Reason :
In mechanics, if a particular quantity depends on more than three quantities, then we can not derive the formula of the quantity by the help of dimensional method.

367266 What is dimensions of energy in terms of linear momentum \([p]\), area \([A]\) and time \([T]\) ?

367267 If the energy \({(E)}\), velocity \({(v)}\), and force \({(F)}\) be taken as the fundamental quantity, then the dimensions of mass will be