Lesson 3.7.2.2
3.7.2.2 Gravitational field strength Quiz: AQA Physics, Unit 7
20 questions
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Lesson 3.7.2.2, Gravitational field strength: 20 multiple choice questions for the AQA Physics (7408), Unit 7: Fields and their consequences (A-level only), written with Revision Ninja.
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The 20 questions
-
Gravitational field strength at a point is defined as:
- mass per unit force
- force per unit mass
- energy per unit mass
- force per unit volume
-
The gravitational field strength in a radial field at distance r from a mass M is:
- g = GM / r^2
- g = GM / r
- g = G M^2 / r^2
- g = GM r^2
-
Gravitational field lines point:
- towards the mass producing the field
- away from the mass producing the field
- around the mass in closed loops
- tangent to the surface of the mass
-
Near the Earth's surface, gravitational field strength is approximately constant because:
- the Earth's gravity is zero near the surface
- g is always 9.8 at all distances
- the distance moved is very small compared with the Earth's radius
- field lines are parallel only because of rotation
-
The SI unit of gravitational field strength is:
- N m^-1
- N kg^-1, equivalent to m s^-2
- N s kg^-1
- kg m^-1
-
The approximate value of gravitational field strength at the Earth's surface is:
- 9.8 N kg^-1
- 9.8 N
- 98 N kg^-1
- 0.98 N kg^-1
-
Which description of gravitational field strength outside a uniform planet is correct?
- g is constant at all distances
- g falls as 1/r outside the planet
- g falls with the inverse square of distance from the centre
- g increases linearly with distance from the centre
-
Gravitational field strength at Earth's surface is 9.8 N kg^-1. What is it at a height where the distance from the centre is twice the radius?
- about 19.5 N kg^-1
- about 2.4 N kg^-1
- about 4.9 N kg^-1
- about 1.2 N kg^-1
-
Estimate the gravitational force on a 70 kg person at Earth's surface.
- about 7.1 N
- about 140 N
- about 6900 N
- about 690 N
-
Mars has mass 6.4 x 10^23 kg and radius 3.4 x 10^6 m. Estimate the field strength at its surface (G = 6.67 x 10^-11).
- about 3.7 N kg^-1
- about 0.37 N kg^-1
- about 1.6 N kg^-1
- about 9.8 N kg^-1
-
An object of mass 500 kg is placed where g = 4.0 N kg^-1. What is its weight?
- 2000 N
- 20000 N
- 125 N
- 200 N
-
Two equal masses of 2.0 kg are 1.0 m apart. What is the net gravitational field strength at the midpoint between them?
- twice the field of one mass
- four times the field of one mass
- zero, since the two fields are equal and opposite
- equal to the field of one mass
-
A 0.50 kg object experiences a gravitational force of 4.9 N. What is the gravitational field strength at its position?
- 4.9 N kg^-1
- 9.8 N kg^-1
- 0.10 N kg^-1
- 2.45 N kg^-1
-
Gravitational field strength is greater in a region where field lines are:
- absent
- further apart
- parallel and equally spaced
- closer together
-
How does g change when the distance from the centre of a planet doubles, outside the planet?
- It is unchanged
- It doubles
- It decreases to one quarter
- It halves
-
A mass moves from Earth's surface to the Moon. Which quantity does NOT change?
- the gravitational force on it
- weight
- mass
- the gravitational field strength at its location
-
A planet has the same density as Earth but twice Earth's radius. How does its surface field strength compare with Earth's?
- twice Earth's
- half Earth's
- unchanged
- four times Earth's
-
On an Earth-like planet where g = 9.8 N kg^-1 at the surface, estimate g at a distance of 3 times the radius from the centre.
- about 1.1 N kg^-1
- about 3.3 N kg^-1
- about 0.33 N kg^-1
- about 2.5 N kg^-1
-
A student claims that g is 9.8 N kg^-1 everywhere in the universe. Which response is best?
- Correct: g depends only on the mass of the observer.
- Incorrect: g is zero everywhere except at Earth's surface.
- Correct: g is a universal constant equal to 9.8 N kg^-1.
- Incorrect: g depends on the mass producing the field and the distance from its centre, so it varies; 9.8 N kg^-1 applies only at Earth's surface.
-
A graph of g against 1/r^2 for a point mass is a straight line. What is its gradient?
- M / G
- G / M
- GM
- GM^2
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