Some equations are solved on the basis of a certain system. On the same basis find out the correct answer for the unsolved equation.
4-5-1 = 514, 3-5-6 = 563. 0-6-8 = ?

Options

A. A) 680
B. B) 860
C. C) 068
D. D) 806

Explanation

To solve the problem, we need to identify the pattern used in the given equations and apply it to the unsolved equation.

### Given Equations:
1. \( 4 - 5 - 1 = 514 \)
2. \( 3 - 5 - 6 = 563 \)

### Analyzing the Pattern:
- In the first equation, the output \( 514 \) can be derived from the input numbers \( 4, 5, 1 \) by rearranging them.
- The second number \( 5 \) is placed first, followed by the third number \( 1 \), and finally the first number \( 4 \).
- So, \( 5 \) (second number), \( 1 \) (third number), \( 4 \) (first number) gives us \( 514 \).

- In the second equation, the output \( 563 \) is derived similarly:
- The second number \( 5 \) is placed first, followed by the third number \( 6 \), and then the first number \( 3 \).
- Thus, \( 5 \) (second number), \( 6 \) (third number), \( 3 \) (first number) gives us \( 563 \).

### Applying the Same Logic:
Now, we need to apply the same pattern to the unsolved equation \( 0 - 6 - 8 \).

1. Identify the numbers:
- First number: \( 0 \)
- Second number: \( 6 \)
- Third number: \( 8 \)

2. Rearranging based on the observed pattern:
- The second number \( 6 \) comes first.
- The third number \( 8 \) comes second.
- The first number \( 0 \) comes last.

So, the output will be \( 6 \) (second number), \( 8 \) (third number), \( 0 \) (first number), which gives us \( 680 \).

### Final Answer:
Thus, the answer to the equation \( 0 - 6 - 8 \) is \( 680 \).

---