Respuesta :
In this problem the mass of the asteroid is completely irrelevant. To solve this we are going to take advantage of the fact the 1AU=149,598,000 kilometers, so we can establish a conversion factor as follows:
[tex]2.767AU* \frac{149598000km}{AU} =413937666[/tex]
We can conclude that the asteroid is 413,937,666 kilometers away from the sun, or in scientific notation 4.139376660·[tex]10^8[/tex] kilometers away form the sun.
[tex]2.767AU* \frac{149598000km}{AU} =413937666[/tex]
We can conclude that the asteroid is 413,937,666 kilometers away from the sun, or in scientific notation 4.139376660·[tex]10^8[/tex] kilometers away form the sun.
Answer:
Ceres is [tex]4.15\times10^{8}[/tex] km away from sun.
Step-by-step explanation:
We know that,
1 AU =[tex]1.50\times10^{8}[/tex] Km
So, 2.767 AU in kilometers will be :
Applying the conversion of units:
[tex]2767\times(1.50\times10^{8})[/tex]
= 415050000 km.
In exponential form we can re write this as :
[tex]4.15\times10^{8}[/tex] kilometer.
Thus, Ceres is [tex]4.15\times10^{8}[/tex] kilometers away from the sun.