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Neil Armstrong, the first man to walk on the moon, described seeing the Earth as follows: All of a sudden, you could see the whole sphere - Leaving Cert Physics - Question 6 - 2019

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Neil Armstrong, the first man to walk on the moon, described seeing the Earth as follows: All of a sudden, you could see the whole sphere. A great, gigantic, blue b... show full transcript

Worked Solution & Example Answer:Neil Armstrong, the first man to walk on the moon, described seeing the Earth as follows: All of a sudden, you could see the whole sphere - Leaving Cert Physics - Question 6 - 2019

Step 1

i) A jet starts from rest and accelerates along a runway to a top speed of 28 m s−1 in 7 seconds. What is the acceleration of the jet?

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Answer

To calculate acceleration, we use the formula:

a=vuta = \frac{v - u}{t}

where:

  • v=28v = 28 m/s (final velocity)
  • u=0u = 0 m/s (initial velocity, starting from rest)
  • t=7t = 7 s (time)

Substituting the values:

a=2807=287=4m/s2a = \frac{28 - 0}{7} = \frac{28}{7} = 4\, \text{m/s}^2

Thus, the acceleration of the jet is 4m/s24\, \text{m/s}^2.

Step 2

ii) Acceleration is a vector quantity, while time is a scalar quantity. Distinguish between a vector quantity and a scalar quantity.

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Answer

A vector quantity has both magnitude and direction, while a scalar quantity only has magnitude. For example:

  • Vector quantity: Velocity (e.g., 60 km/h north)
  • Scalar quantity: Speed (e.g., 60 km/h)

This distinction is crucial in physics, especially in understanding motion and forces.

Step 3

iii) The moon is constantly in motion, orbiting the Earth. Explain why an astronaut standing on the moon has a constant speed but a changing velocity.

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Answer

An astronaut has a constant speed if they are moving in a circular path at a regular rate. However, velocity is a vector, which means it takes into account both speed and direction. As the astronaut moves in orbit, their direction constantly changes, which results in a changing velocity, even though their speed remains constant.

Step 4

iv) Armstrong had a mass of 90 kg. Calculate his weight on Earth. Include units in your answer.

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Answer

Weight can be calculated using the formula:

W=mgW = m \cdot g

where:

  • m=90m = 90 kg (mass)
  • g=9.8g = 9.8 m/s² (acceleration due to gravity)

Substituting the values:

W=909.8=882 NW = 90 \cdot 9.8 = 882 \text{ N}

Therefore, Armstrong's weight on Earth is 882882 N.

Step 5

v) What was Armstrong's mass on the moon?

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Answer

Mass does not change with location; therefore, Armstrong's mass on the moon remains the same:

90kg90\, \text{kg}.

Step 6

vi) Armstrong's weight on the moon was only 17% of his weight on Earth. Explain why.

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Answer

Weight is dependent on gravitational force, which varies depending on celestial bodies. The moon's gravitational force is approximately 1/6th that of Earth's. Thus, Armstrong's weight on the moon can be calculated as:

Wmoon=0.17×WEarth=0.17×882150 NW_{moon} = 0.17 \times W_{Earth} = 0.17 \times 882 \approx 150 \text{ N}

This lower weight reflects the moon's weaker gravitational pull.

Step 7

vii) Define pressure.

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Answer

Pressure is defined as the force exerted per unit area. The formula for pressure is:

P=FAP = \frac{F}{A}

where:

  • PP is pressure,
  • FF is force, and
  • AA is area.

Step 8

viii) Calculate the pressure Armstrong exerted on the surface of the moon.

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Answer

Using the formula for pressure:

P=FAP = \frac{F}{A}

Assuming Armstrong's weight on the moon is approximately 150150 N (as calculated in part vi) and the area of his shoe is 0.030.03 m², substituting the values gives:

P=1500.03=5000 PaP = \frac{150}{0.03} = 5000 \text{ Pa}

Hence, the pressure Armstrong exerted on the moon's surface is 50005000 Pa.

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