Font size
WorksheetsConcept Check 2.B.4-5
Total questions: 29
Worksheet time: 31mins
What would the force between them be if the distance between them were doubled?
What happens to Gravitational force if I double both of the masses and double their distance?
stays the same
half as big
4x bigger
2x bigger
Which graph represents what happens to Fg between two objects if the distance between them increases?
A massive object and a less massive object exert a gravitational force on each other. Which of the following picture correctly shows the magnitude and direction of the forces involved in this interaction?
The picture shows two identical satellites, A and B, in circular orbits around the Earth. Upon which satellite does the Earth exert a stronger gravitational force?
Satellite A
Satellite B
Equal on both
Cannot be determined
How does the force of gravity between two objects change when the distance between them is 5 times larger?
5 times more
5 times less
25 times more
25 times less
What would the force between them be if the distance between them were doubled?
If the Earth's mass suddenly tripled but the radius remained the same, what would happen to your weight?
It would also triple
It would be reduced by 1/3
it would be reduced by 1/9
It would remain the same
Which is greater?
The Earth's gravitational force acting on you.
Your Gravitational force acting on the Earth
Both forces are the same size.
A moon of mass m orbits a planet of mass 100m. Let the strength of the gravitational force exerted by the planet on the moon be denoted by F1, and let the strength of the gravitational force exerted by the moon the planet be F2. Which of the following is true?
F1 = 100F2
F1 = 10F2
F1 = F2
F2 = 10F1
The dwarf planet Pluto has 1/500 the mass and 1/15 the radius of Earth. What is the value of g (in m/s2) on the surface of Pluto?
22550
1550
5015
50225
A moon of Jupiter has nearly circular orbit of radius R and an orbit period of T. Which of the following expressions give the mass of Jupiter? HINT: Start with the centripetal Newton's 2nd Law and derive m.
T24π2R
(GT2)2πR3
(GT2)4πR2
(GT2)4π2R3
You are looking at a top view of a planet orbiting the Sun in a clockwise direction. Which of the following would describe the velocity, acceleration, and force acting on the planet due to the Sun's pull at point P?
A satellite of mass m moves in a circular orbit of radius R around a planet of mass M with speed v. Which of these must be true for the satellite? Choose two answers.
The net force on it is MR/v2
Its acceleration is GM/R
Its orbital velocity is (GM/R)1/2
Its orbital period is 2πR/v
Match the following scenarios with the correct net force.
earth rotating around the sun
Fg
banked curve (use ramp angle)
Fnsinθ
satellite in orbit
Fg
top of a hill
Fg - Fn
conical pendulum (like flying pig)
Ftsinθ
Match the following scenarios with the correct net force.
yoyo at bottom of vertical circle
Fn - Fg
Jupiter rotating around the sun
Fg
bottom of a valley
Fn - Fg
Astronaut orbiting the earth
Fg
conical pendulum (like flying pig)
Ftsinθ
When calculating g (gravitational field strength) for a planet, which mass goes into the calculation, mass of planet (mp) or mass of the object (mo)?
both masses
only mp
only mo
neither; g is a constant
The acceleration due to gravity (g) can be calculated for any location using which equation? Assume m1 is the mass of the planet.
Gm1m2
Gm1m2/r2
√(Gm1/r)
Gm1/r2
Organize these concepts based on whether they apply to the following terms (2 concepts per term).
only a constant when the distance between the objects stays the same
only depends on planet's mass
always constant
extremely small
depends on the mass of both objects
only constant when the distance AND two objects stay the same
a square root equation
describes the minimum speed required to maintain the orbital motion
Organize these concepts based on whether they apply to the following terms. (2 concepts per term)
also called gravitational field strength
only depends on planet's mass and distance squared
always constant
Universal Gravitational Constant
depends on the mass of both objects
quadruples when both masses are doubled
depends on just distance not r squared
describes the minimum speed required to maintain the orbital motion
