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A 747 jetliner lands at a speed of 27.0 m/s and comes to a complete stop, as it moves along the runway. If its mass is 3.5 x 105 kg and the net braking force of 4.3 x 105 N is required to bring it to a complete stop, What is the rate at which is coasts to a stop?

User Ofri Cofri
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2 Answers

8 votes
8 votes

Final answer:

The rate at which a 747 jetliner coasts to a stop after landing, which is a deceleration, can be calculated using Newton's second law. The deceleration, given a net braking force of 4.3 × 10^5 N and a mass of 3.5 × 10^5 kg, is 1.23 m/s^2.

Step-by-step explanation:

The question asks about the rate at which a 747 jetliner coasts to a stop after landing. The rate at which the jetliner comes to a stop can be understood as the deceleration of the airplane, which can be calculated using Newton's second law of motion. Given that the net braking force is 4.3 × 105 N and the mass of the jetliner is 3.5 × 105 kg, the deceleration can be calculated by dividing the net force by the mass (a = Fnet / m).

To find the rate of deceleration, apply the formula to the given values:

a = Fnet / m
a = (4.3 × 105 N) / (3.5 × 105 kg)
a = 1.23 m/s2

The rate of deceleration is 1.23 m/s2, which means the jetliner slows down at this rate until it comes to a complete stop.

User Niranjan Borawake
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3.6k points
23 votes
23 votes

Answer:

1.23 m/s²

Step-by-step explanation:

Fnet = ma, so a = Fnet / m

a = (4.3x10⁵ N) / (3.5x10⁵ kg) = 1.23 m/s²

User Dhokas
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3.0k points