00:01
So for part a, the density of the white dwarf star would be row, equaling m, the mass divided by the volume.
00:09
And we know that this is going to be the mass of the sun divided by the volume of earth.
00:17
So it has the mass of the sun, however, in a volume of earth.
00:20
This is equaling the mass of the sun divided by 4 pi multiplied by the radius of the earth cubed, divided by 3.
00:30
This is, of course, modeling the earth as a perfect sphere.
00:35
And this is equaling three times the mass of the sun divided by 4 pi times the radius of the earth cubed.
00:45
And so we can solve.
00:48
This would be equalling three times the mass of the sun, 1 .991 times 10 to the 30 kilograms.
00:56
This would be divided by 4 pi times the radius of the earth 6 .38 times 10 to the 6 meters quantity cubed.
01:09
And this is equaling 1 .83 times 10 to the 9th kilograms per cubic meter.
01:21
So extremely dense.
01:23
And so this would be your answer for part a.
01:25
For part b then, we know that the gravitational force is equaling...