Suppose that now you want to make a scale model of the solar system using the same ball bearing to represent the sun. How far from it would you place a sphere representing the earth? (Center to center distance please.) The distance from the center of the sun to the center of the earth is 1.496×10111.496×1011 m and the radius of the sun is 6.96×1086.96×108 m.
Answers
In this exercise we have to use the knowledge in distance, in this way we will find that the proportional distance found is:
So from the information given in the text we find that:
- The distance from the center of the sun to the center of the earth is
- The radius of the sun is
- We need to assume a radius for the ball bearing, so suppose that the radius is
First, we need to find in what way or manner often the radius of the brightest star exist considerable respect to the range of the ball significance, that exist given apiece following equating:
Now, we can calculate the distance from the center of the sun to the center of the sphere representing the earth:
See more about distance at brainly.com/question/989117
Answer:
d = 0.645 m(assuming a radius of the ball bearing of 3 mm)
Explanation:
The given information is:
- The distance from the center of the sun to the center of the earth is 1.496x10¹¹m =
- The radius of the sun is 6.96x10⁸m =
We need to assume a radius for the ball bearing, so suppose that the radius is 3 mm = .
First, we need to find how many times the radius of the sun is bigger respect to the radius of the ball bearing, which is given by the following equation:
Now, we can calculate the distance from the center of the sun to the center of the sphere representing the earth, :
[tex] d_{s} = \frac{d_{e}}{r_{s}/r_{b}} = \frac{1.496 \cdot 10^{11} m}{2.32\cdot 10^{11}} = 0.645 m
I hope it helps you!
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No that other answer is not right they messed up and the right answer would be 0.3 I hope that this helps
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Answers
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If you notice any mistake in my english, please let me know, because i am not native.
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