question attached below m m s part a consider the double asteroid system diomorphos and didymos

Hello, here we have to find Vb final. Let's do this. So let's first draw the system. Here let's

We are given here small asteroid A So we have small asteroid we have small asteroid Capital A an

Okay, for this problem, it's basically a momentum conservation problem. So initially, we have mo

In this video, I'm going to be working with the concepts of conservation of momentum and conserv

In this example, I'm going to be looking at two types of collisions, an elastic and inelastic. A

Question

(Part a) Consider the double asteroid system Diomorphos and Didymos, which undergoes uniform circular motion about the center of mass of the system such that the asteroids are always a fixed distance s = 1180 m apart (rotating counterclockwise in the figure, which exaggerates the relative radii of each circular orbit). The mass of Diomorphos is m = 4.84 Ã— 10^3 kg. The mass of Didymos is m = 5.23 Ã— 10^1 kg. What is the period T of the orbit? Express your answer in units of hr. T What is the speed of Diomorphos about the center of mass? Express your answer in units of m/s. m/s (Part b) The DART spacecraft of mass m = 570 kg crashed head-on with Diomorphos. The velocity of DART before the collision was v = 6.310 m/s. What is the speed of Diomorphos and DART after the collision? For the moment, assume the collision was completely inelastic. Express your answer in m/s. m/s

          (Part a) Consider the double asteroid system Diomorphos and Didymos, which undergoes uniform circular motion about the center of mass of the system such that the asteroids are always a fixed distance s = 1180 m apart (rotating counterclockwise in the figure, which exaggerates the relative radii of each circular orbit). The mass of Diomorphos is m = 4.84 Ã— 10^3 kg. The mass of Didymos is m = 5.23 Ã— 10^1 kg.

What is the period T of the orbit?
Express your answer in units of hr.

T

What is the speed of Diomorphos about the center of mass?
Express your answer in units of m/s.

m/s

(Part b) The DART spacecraft of mass m = 570 kg crashed head-on with Diomorphos. The velocity of DART before the collision was v = 6.310 m/s.

What is the speed of Diomorphos and DART after the collision? For the moment, assume the collision was completely inelastic.
Express your answer in m/s.

m/s

question attached below m m s part a consider the double asteroid system diomorphos and didymos which undergoes uniform circular motion about the center of mass of the system such that the a 60135

Added by Lauren H.

Question

Please give Ace some feedback