Newton's Laws and Universal Gravitation

Science

Isaac Newton changed humanity's understanding of the cosmos forever. Discover the three laws of motion that govern everything from falling apples to orbiting planets, and unravel the elegant equation that describes gravity across the entire universe — from your own weight on Earth to the orbit of Neptune billions of kilometres away.

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11
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5–10 min
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Q1 Question 1 of 11

Newton's First Law says a planet would fly off in a straight line if something were removed. What keeps it in its orbit?

Q2 Question 2 of 11

Newton's Second Law states F = ma. If a spacecraft has a mass of 2,000 kg and its engine provides a thrust force of 10,000 N, what is the spacecraft's acceleration?

Q3 Question 3 of 11

Newton's Third Law says every action has an equal and opposite reaction. How does this principle make a rocket engine work?

Q4 Question 4 of 11

According to Newton's law of universal gravitation, if the distance between two objects doubles, how does the gravitational force between them change?

Q5 Question 5 of 11

The gravitational constant G equals 6.674 x 10^-11 N m^2/kg^2. This number is extremely small. What does that tell us about gravity?

Q6 Question 6 of 11

Earth's escape velocity is 11.2 km/s. The Moon's is only 2.4 km/s. Why is the Moon's escape velocity so much lower?

Q7 Question 7 of 11

The inverse square law means that Neptune (about 30 AU from the Sun) feels about 900 times less gravitational force from the Sun than Earth does. If Neptune has 17 times Earth's mass, what can we say about the Sun's gravitational force on Neptune compared to Earth?

Q8 Question 8 of 11

Escape velocity is the minimum speed needed to escape a gravitational field without further thrust. What happens to an object launched at exactly escape velocity?

Q9 Question 9 of 11

Newton's law of gravity is extremely accurate for planetary orbits, yet it breaks down in some situations. Where does it fail?

Q10 Question 10 of 11

Two astronauts float in space far from any planet. Astronaut A has twice the mass of Astronaut B. According to Newton's Third Law, how do the gravitational forces they exert on each other compare?

Q11 Question 11 of 11

Earth's surface gravity is 9.8 m/s^2. If you traveled to a planet with twice Earth's mass but the same radius, what would the surface gravity be?