Final answer:
To find the number of smaller disks in system B such that the moment of inertia equals that of system A, the calculations lead to 4 smaller disks required to match the inertia. So, the best option is d, none of them.
Step-by-step explanation:
The question asks about the comparison of moments of inertia between two different systems of disks in a physics problem related to rotational motion. To solve this problem, we use the formula for the moment of inertia of a disk, which is I = 0.5MR2, where M is the mass of the disk and R is the radius.
For system A, which consists of two larger disks (each with radius 2R), the moment of inertia is:
IA = 2 * 0.5M(2R)2 = 4MR2.
For system B, which consists of one larger disk and n smaller disks (each with radius R), the moment of inertia is:
IB = 0.5M(2R)2 + n * 0.5MR2 = 2MR2 + 0.5nMR2.
Solving for n when IA = IB, we get:
4MR2 = 2MR2 + 0.5nMR2
4 = 2 + 0.5n
n = 4
Therefore, there are 4 of the smaller disks in system B to make the moments of inertia equal between system A and system B.
So, the best option is d, none of them.
Q: All Azure virtual machines have at least ________ disk(s).
a.1
b.2
c.3
d. none of them