0
2
What else can I help you with?
What number of disks is the required minimum to implement RAID 0?
2
What are the minimum number of drives required for implement RAID 10?
Four disks minimum. http://www.acnc.com/04_01_10.html
What is the minimum number of hard disks required for raid 5?
3
The least number of moves in the tower of hanoi puzzle with five disks?
The number of moves required to solve the Hanoi tower is 2m + 1 . Therefore for a tower of five disks the minimum number of moves required is: 31.
Least number of moves in the tower of hanoi puzzle with five disks?
The number of moves required to solve the Hanoi tower is 2m + 1 . Therefore for a tower of five disks the minimum number of moves required is: 31.
Least number of moves in the Tower of Hanoi puzzle with 5 disks?
The least number of moves required to solve the Tower of Hanoi puzzle with 5 disks is calculated using the formula (2^n - 1), where (n) is the number of disks. For 5 disks, this results in (2^5 - 1 = 32 - 1 = 31) moves. Therefore, the minimum number of moves needed is 31.
To provide redundancy you want to implement raid by mirroring the data and use the least number of hard disks which raid level will you implement?
RAID 1
What is the perfect score for the game tower of Hanoi?
The perfect score for the Tower of Hanoi game is determined by the minimum number of moves required to solve the puzzle. This number is calculated using the formula (2^n - 1), where (n) is the number of disks. For example, with three disks, the perfect score would be (2^3 - 1 = 7) moves. Therefore, the fewer disks there are, the lower the perfect score will be.
What is the minimum number of hard disks required for implementing a RAID-5 volume?
The most common RAIDs require between 2-4 drives.RAID0 requires a minimum of 2 drivesRAID1 requires a minimum of 2 drivesRAID5 requires a minimum of 3 drives.RAID10 requires a minimum of 4 drives.
How many moves is hanoi?
The minimum number of moves required to solve the Tower of Hanoi puzzle with ( n ) disks is ( 2^n - 1 ). This formula arises from the fact that each disk must be moved at least once, and the recursive nature of the puzzle requires moving the smaller disks multiple times. Thus, for 3 disks, it takes 7 moves, and for 4 disks, it takes 15 moves, and so on.
How do you prove 2n-1 gives minimum moves in solving tower of Hanoi?
To prove that (2^n - 1) gives the minimum number of moves required to solve the Tower of Hanoi problem for (n) disks, we can use mathematical induction. The base case, (n=1), requires 1 move, which matches (2^1 - 1 = 1). For the inductive step, assume that (2^k - 1) is the minimum for (k) disks. To solve for (k+1) disks, you move the top (k) disks (requiring (2^k - 1) moves), move the largest disk (1 move), and then move the (k) disks again (another (2^k - 1) moves), resulting in (2 \cdot (2^k - 1) + 1 = 2^{k+1} - 1), thus confirming the formula holds for (k+1) as well.
How many disks can be used for RAID 1?
The total no. of disks that are required to make RAID 1 is 3
