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Alex73 [517]
3 years ago
14

Hii:) I need help with qn 1 & please explain if possible too :) , thanks!

Physics
1 answer:
andrezito [222]3 years ago
3 0

1. In the first 1.5 seconds, the lift accelerates from 0 to 3m/s. By definition, the acceleration is the ratio between the change in velocity and the time elapsed to change the velocity.

The change in velocity is \Delta v = v_{\text{final}}-v_{\text{initial}}=3-0=3.

The time elapsed is 1.5 seconds, so the acceleration is

a = \dfrac{3}{1.5}=2

meters per second squared.

2. We know, from the previous point, that the lift travelled 20m from the first floor. Since it returns to the first floor after the ascent, it must travel again those same 20m, just in reverse (descending instead of ascending). So, the total distance travelled is 20+20=40 meters.

The displacement, though, is zero, because it measures the distance between the starting and ending point of a certain motion. Since the lift starts and ends its motion at the same place (the first floor), its total displacement is zero.

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A ray of light in water (index n1) is traveling upward toward the air and is incident at the water-air boundary at the critical
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Answer:

r = Sin^{-1}\left ( \frac{1}{n_{2}} \right )

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refractive index of water = n1

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4 0
3 years ago
Two people, one of mass 78 kg and the other of mass 59 kg, sit in a rowboat of mass 88 kg. With the boat initially at rest, the
OlgaM077 [116]

Answer:

The boat moves 0.244 m towards the end where the 59 kg person was at the start of the calculations.

Explanation:

The boat only moves because the centre of mass changes a bit if the two people on opposite ends of the boat exchange seats.

The boat moves a distance of the change in centre of mass

Noting that the weight of the boat acts at the centre of the boat at 1.45m from both ends.

For convention, we call the original position of the 59 kg person as x=0

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88 kg of the boat acts at x = 1.45 m from the end of the 59 kg person.

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X = [(59×0) + (88×1.45) + (78×2.90)]/(59+88+78)

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When the people exchange positions,

59 kg person is now at the other end of the boat with x = 2.90 m

88 kg of the boat still acts at the centre of the boat at x = 1.45 m

And 78 kg person is now at the end of the boat with x = 0 m

Centre of mass = X = (Σ mᵢxᵢ)/(Σ mᵢ)

X = [(59×2.90) + (88×1.45) + (78×0)]/(59+88+78)

X = (298.7/225)

X = 1.328 m

(This is 1.328 m from the end we designated x=0 m from the start)

So, the centre of mass moves a distance of (1.572 - 1.328) towards the end of the boat we designated x=0 m from the start.

Hence, the boat moves 0.244 m towards the end where the 59 kg person was at the start of the calculations.

Hope this Helps!!!

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Answer:

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