Question

n Celestial bodies in our Solar System and use exponents to represent the astronomical units used to measure those distances. They will calculate the distance between five given Celestial bodies in astronomical units and arrange them in the ascending and descending order.

Answer 1

Explanation:

To calculate the distances between celestial bodies in our Solar System using astronomical units (AU), we can represent the distances using exponents. One astronomical unit (AU) is approximately the average distance from the Earth to the Sun, which is about 93 million miles or 150 million kilometers.

Let's calculate the distances between five celestial bodies in AU and arrange them in ascending and descending order.

Celestial bodies:

1. Mercury - Average distance from the Sun: 0.39 AU

2. Venus - Average distance from the Sun: 0.72 AU

3. Earth - Average distance from the Sun: 1 AU

4. Mars - Average distance from the Sun: 1.52 AU

5. Jupiter - Average distance from the Sun: 5.20 AU

Now, let's calculate the distances using exponents:

1. Mercury: 0.39 AU

2. Venus: 0.72 AU

3. Earth: 1 AU

4. Mars: 1.52 AU

5. Jupiter: 5.20 AU

Arranging in ascending order:

1. Mercury: 0.39 AU

2. Venus: 0.72 AU

3. Earth: 1 AU

4. Mars: 1.52 AU

5. Jupiter: 5.20 AU

Arranging in descending order:

1. Jupiter: 5.20 AU

2. Mars: 1.52 AU

3. Earth: 1 AU

4. Venus: 0.72 AU

5. Mercury: 0.39 AU

Therefore, in ascending order, the distances between the five celestial bodies in AU are: Mercury (0.39 AU), Venus (0.72 AU), Earth (1 AU), Mars (1.52 AU), and Jupiter (5.20 AU). In descending order, the distances are: Jupiter (5.20 AU), Mars (1.52 AU), Earth (1 AU), Venus (0.72 AU), and Mercury (0.39 AU).