In 7 days, a planet’s radius vector sweeps out an area of A. How much area would this planet’s radius vector s

Question

In 7 days, a planet’s radius vector sweeps out an area of A. How much area would this planet’s radius vector sweep out in 14 days?(1 point)
Responses

2A
2A

The same area, A.
The same area, A.

The area will be smaller than A.
The area will be smaller than A.

The area will be greater than A.

GPT-5 mini · Answer

2A

By Kepler’s second law (equal areas in equal times), doubling the time doubles the swept area, so 14 days → 2A.

In 7 days, a planet’s radius vector sweeps out an area of A. How much area would this planet’s radius vector sweep out in 14 days?(1 point)
Responses

2A
2A

The same area, A.
The same area, A.

The area will be smaller than A.
The area will be smaller than A.

The area will be greater than A.

All Answers 1

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In 7 days, a planet’s radius vector sweeps out an area of A. How much area would this planet’s radius vector sweep out in 14 days?(1 point) Responses 2A 2A The same area, A. The same area, A. The area will be smaller than A. The area will be smaller than A. The area will be greater than A.

All Answers 1

Submit Your Answer

In 7 days, a planet’s radius vector sweeps out an area of A. How much area would this planet’s radius vector sweep out in 14 days?(1 point)
Responses

2A
2A

The same area, A.
The same area, A.

The area will be smaller than A.
The area will be smaller than A.

The area will be greater than A.