All planets revolve around the sun in elliptical orbits. Uranus's furthest distance from the sun is approximately 3.005 times 10 to the ninth power km, and it's closest distance is approximately 2.749 times 10 to the ninth power km. Using this information, what is the average distance of Uranus from the sun?
what is (3.005e10+2.749e10)/2 ?
To find the average distance of Uranus from the sun, you can calculate the mean of its furthest and closest distances.
Step 1: Add the furthest and closest distances:
3.005 × 10^9 km + 2.749 × 10^9 km = 5.754 × 10^9 km
Step 2: Divide the sum by 2 to get the average:
5.754 × 10^9 km / 2 = 2.877 × 10^9 km
Therefore, the average distance of Uranus from the sun is approximately 2.877 times 10^9 km.
To find the average distance of Uranus from the sun, you need to calculate the sum of its furthest distance and its closest distance, and then divide the result by 2.
Let's calculate it step by step:
1. Add Uranus's furthest distance from the sun to its closest distance:
3.005 × 10^9 km + 2.749 × 10^9 km = 5.754 × 10^9 km.
2. Divide the sum by 2 to find the average distance:
(5.754 × 10^9 km) / 2 = 2.877 × 10^9 km.
Therefore, the average distance of Uranus from the sun is approximately 2.877 × 10^9 km.