The areal velocity and the angular momentum of the planet are related by which of the following relations? (where mp is the mass of the planet)

Question

The areal velocity and the angular momentum of the planet are related by which of the following relations? (where mp is the mass of the planet) (A) (Δ vecA/Δ t) = ( vecL/2mp) (B) (Δ vecA/Δ t) = ( vecL/mp) (C) (Δ vecA/Δ t) = 2( vecL/2mp) (D) (Δ vecA/Δ t) = ( vecL/√2mp)

Tardigrade Admin · Accepted Answer

Areal velocity and linear momentum of the planet is related by the relation (Δ vecA/Δ t) = ( vecL/2mp)

Q. The areal velocity and the angular momentum of the planet are related by which of the following relations?
(where $m_{p}$ is the mass of the planet)

$\frac{Δ A}{Δ t} = \frac{L}{2 m _{p}}$

$\frac{Δ A}{Δ t} = \frac{L}{m _{p}}$

$\frac{Δ A}{Δ t} = \frac{2}{L} 2 m_{p}$

$\frac{Δ A}{Δ t} = \frac{L}{2 m _{p}}$

Areal velocity and linear momentum of the planet is related by the relation
$\frac{Δ A}{Δ t} = \frac{L}{2 m _{p}}$

Q. The areal velocity and the angular momentum of the planet are related by which of the following relations? (where mp​ is the mass of the planet)

ΔtΔA​=2mp​L​

ΔtΔA​=mp​L​

ΔtΔA​=L2​2mp​

ΔtΔA​=2​mp​L​

Areal velocity and linear momentum of the planet is related by the relation ΔtΔA​=2mp​L​

Q. The areal velocity and the angular momentum of the planet are related by which of the following relations?
(where $m_{p}$ is the mass of the planet)

$\frac{Δ A}{Δ t} = \frac{L}{2 m _{p}}$

$\frac{Δ A}{Δ t} = \frac{L}{m _{p}}$

$\frac{Δ A}{Δ t} = \frac{2}{L} 2 m_{p}$

$\frac{Δ A}{Δ t} = \frac{L}{2 m _{p}}$

Areal velocity and linear momentum of the planet is related by the relation
$\frac{Δ A}{Δ t} = \frac{L}{2 m _{p}}$