1)man of mass 70 kg stands on weighing scale in a lift which is moving. now find when the lift moves :-
(a) upwards with a uniform speed of 10 m s–1
(b) downwards with a uniform acceleration of 5 m s–2
Answers
Answered by
17
⭕️Let's take g = 10 for convenient calculation.
(a) Mass of the man, m = 70 kg
Acceleration, a = 0
⭕️Using Newton’s second law of motion :-
R – mg = ma
⭕️m × a is the net force acting on the man.
⭕️As the lift is moving at a uniform speed, acceleration a = 0
∴R = mg
= 70 × 10
= 700 N
∴ Reading on the weighing scale we will get :-
= 700/g
=700/10
=70 Kg
(b) Mass of the man, m = 70 kg
Acceleration, a = 5 m/s² downward.
⭕️Using Newton’s second law of motion :-
R + mg = ma
R = m(g – a)
= 70 (10 – 5) = 70 × 5
⇒∴ 350 N
∴ Reading on the weighing scale =
=350/g
=350/10
⇒ ∴ 35 Kg
(a) Mass of the man, m = 70 kg
Acceleration, a = 0
⭕️Using Newton’s second law of motion :-
R – mg = ma
⭕️m × a is the net force acting on the man.
⭕️As the lift is moving at a uniform speed, acceleration a = 0
∴R = mg
= 70 × 10
= 700 N
∴ Reading on the weighing scale we will get :-
= 700/g
=700/10
=70 Kg
(b) Mass of the man, m = 70 kg
Acceleration, a = 5 m/s² downward.
⭕️Using Newton’s second law of motion :-
R + mg = ma
R = m(g – a)
= 70 (10 – 5) = 70 × 5
⇒∴ 350 N
∴ Reading on the weighing scale =
=350/g
=350/10
⇒ ∴ 35 Kg
adithi43:
thanks di
Answered by
5
a) According to question we have given;
m = 70 kg
a = 0 m/s²
R = ?
Now,
R - mg = ma
R = ma + mg
R = m (a + g)
R = 70 (0 + 10)
[As we know g = 10]
R = 70 × 10
R = 700 N
Now, when we check it on weighing machine we got...
700/10 = 70 kg
b) a = 5 m/s²
m = 70 kg
R = ?
R = mg - mg
R = m (g - a)
R = 70 (10 - 5)
R = 70 × 5
R = 350 N
When we read it on weighing machine... we got
350/10 = 35 kg
===================================
Similar questions