Get comprehensive solutions to your problems with IDNLearn.com. Explore thousands of verified answers from experts and find the solutions you need, no matter the topic.
Sagot :
To determine the order of the planets based on a person's weight, we first consider that a person's weight on a planet is directly proportional to the acceleration due to gravity on that planet. Therefore, the greater the gravity, the more a person would weigh.
Given the gravity values for the planets:
- Mercury: [tex]\(3.7 \, m/s^2\)[/tex]
- Earth: [tex]\(9.8 \, m/s^2\)[/tex]
- Neptune: [tex]\(11.2 \, m/s^2\)[/tex]
- Uranus: [tex]\(8.9 \, m/s^2\)[/tex]
We need to arrange these planets in increasing order of gravity, and thus, in increasing order of weight.
1. Mercury: [tex]\(3.7 \, m/s^2\)[/tex]
2. Uranus: [tex]\(8.9 \, m/s^2\)[/tex]
3. Earth: [tex]\(9.8 \, m/s^2\)[/tex]
4. Neptune: [tex]\(11.2 \, m/s^2\)[/tex]
So, if we arrange the planets in increasing order based on a person's weight, the order will be:
[tex]\[ \text{Mercury} < \text{Uranus} < \text{Earth} < \text{Neptune} \][/tex]
Given the gravity values for the planets:
- Mercury: [tex]\(3.7 \, m/s^2\)[/tex]
- Earth: [tex]\(9.8 \, m/s^2\)[/tex]
- Neptune: [tex]\(11.2 \, m/s^2\)[/tex]
- Uranus: [tex]\(8.9 \, m/s^2\)[/tex]
We need to arrange these planets in increasing order of gravity, and thus, in increasing order of weight.
1. Mercury: [tex]\(3.7 \, m/s^2\)[/tex]
2. Uranus: [tex]\(8.9 \, m/s^2\)[/tex]
3. Earth: [tex]\(9.8 \, m/s^2\)[/tex]
4. Neptune: [tex]\(11.2 \, m/s^2\)[/tex]
So, if we arrange the planets in increasing order based on a person's weight, the order will be:
[tex]\[ \text{Mercury} < \text{Uranus} < \text{Earth} < \text{Neptune} \][/tex]
Thank you for contributing to our discussion. Don't forget to check back for new answers. Keep asking, answering, and sharing useful information. For clear and precise answers, choose IDNLearn.com. Thanks for stopping by, and come back soon for more valuable insights.