An object of mass 2kg travelling along a straight line with a velocity of 8 m/s. Find it's momentum ?
Answers
GIVEN :-
- Mass of the object = 2kg
- Velocity of the object = 8 m/s
TO FIND :-
- Momentum of the object which is travelling in straight line
SOLUTION :-
Momentum of a body is given by ,
Where ,
- m is Mass of the body
- v is velocity of the body
- P is momentum
We have ,
- Mass of the object = 2kg
- Velocity of the object = 8m/s
∴ The momentum of the given body is 16kgm/s
ADDITIONAL INFO :-
◉ Momentum is a vector quantity hence it has both magnitude and direction.
◉ Rate of change of Momentum is equal to Force acting on the body. The relation between them is given by,
◉ SI unit of Momentum is kgm/s
◉ Momentum is of two types ,
- Linear momentum
- Angular momentum
Answer:
GIVEN :-
Mass of the object = 2kg
Velocity of the object = 8 m/s
TO FIND :-
Momentum of the object which is travelling in straight line
SOLUTION :-
Momentum of a body is given by ,
\large {\underline{\bold {\boxed {\bigstar{ \red{ \sf { \: P = mv}}}}}}}
★P=mv
Where ,
m is Mass of the body
v is velocity of the body
P is momentum
We have ,
Mass of the object = 2kg
Velocity of the object = 8m/s
\begin{gathered} \implies \sf \: P= 2(8) \\ \\ \implies {\underline {\bold {\boxed {\blue {\sf { P = 16 \: kgm {s}^{ - 1} }}}}}}\end{gathered}
⟹P=2(8)
⟹
P=16kgms
−1
∴ The momentum of the given body is 16kgm/s
ADDITIONAL INFO :-
◉ Momentum is a vector quantity hence it has both magnitude and direction.
◉ Rate of change of Momentum is equal to Force acting on the body. The relation between them is given by,
\large {\underline {\bold {\boxed {\bigstar {\red {\sf{ \: F = \frac{dp}{dt} }}}}}}}
★F=
dt
dp
◉ SI unit of Momentum is kgm/s
◉ Momentum is of two types ,
Linear momentum
Angular momentum