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Pavlova-9 [17]
3 years ago
11

Un cilindro metálico está cerrado por un émbolo y contiene aire a 0 ºC y presión 912 mm Hg cuando el émbolo está a 50 cm del fon

do del cilindro. Si a temperatura constante el émbolo se mantiene a 30 cm del fondo la presión del interior del cilindro es (1 atm = 760 mm Hg)
Physics
1 answer:
sergij07 [2.7K]3 years ago
6 0

Answer:

Pressure inside the glass is 1520 mm Hg when it is at distance 30 cm from the base

Explanation:

As we know that here we have temperature constant condition is given

so we will have

P_1V_1 = P_2V_2

now we know that

P_1 = 912 mmHg

V_1 = 50 cm

V_2 = 30 cm

now we have

(912)(50) = P(30)

P = 1520 mmHg

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A particle P with speed 140 m s–1begins to decelerate uniformly at a certain instant while another particle Q starts from rest 6
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Answer:

i) The motion of both particles are shown on the same speed-time curve included

ii) Approximately 19.5 seconds

Explanation:

We are given that;

Initial velocity of particle, P = 140 m/s

Start time of particle P = 6 s before start time of particle Q

Position of particle Q when velocity is 25 m/s = 125 m

Therefore, from the equation of motion, we have for particle Q;

v² = u² + 2·a·s

Where:

v = Final velocity = 25 m/s

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a = Acceleration

s = Distance covered = 125 m

Therefore;

25² = 0² + 2×a×125

Which gives a = 25²/(2×125) = 2.5 m/s²

The time taken for particle Q to reach 125 m is found from the relation;

s = u·t + 1/2·a·t²

Where:

t = Time of journey

Therefore;

125 = 0×t + 1/2×2.5×t²

Which gives 125 = 1.25 × t²

Hence, t² = 125/1.25 = 100

t = √(100) = 10 s

The equation for particle Q is v = 0 + 2.5×t

Hence, since particle P starts deceleration 6 seconds before the commencement of motion of particle Q, the amount of seconds after the commencement of deceleration of the first particle P that it takes for particle P to come to rest is found as follows;

Hence, at t = 6 + 10 = 16 seconds particle P speed = 25 m/s

From the equation of motion, for particle P (decelerating) we have

v = u - a·t

Where:

v = 25 m/s

u = 140 m/s

t = 16 s

Hence, 25 = 140 - a×16

∴ 16·a = 140 - 25 = 115

a = 115/16 = 7.1875 m/s²

Therefore, the time it takes before particle P comes to rest is found from the same equation of motion, where v = 0 as follows;

v = u - a·t

0 = 140 - 7.1875 × t

∴7.1875·t = 140

t = 140/7.1875 = 19.48 s ≈ 19.5 seconds.

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Answer:

D. 0.1

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