Solve the question If 54=36, 63=30 then 7*5 is equal to?

This appears to be a type of pattern or rule-based question rather than a straightforward arithmetic one. Let's analyze the given pattern:

1. \( 54 = 36 \)
2. \( 63 = 30 \)

Looking at the first pair:

For \( 54 = 36 \):
- If we subtract the digits of 54, we get \( 5 - 4 = 1 \).
- Then, \( 54 - 18 \times 1 = 36 \), where 18 is some adjustment.

For \( 63 = 30 \):
- Subtracting the digits of 63 gives \( 6 - 3 = 3 \).
- Then, \( 63 - 11 \times 3 = 30 \), where 11 is the new factor.

However, this is speculative, and a definite answer to \( 7 \times 5 \) using a similar subtraction-based rule would result in analyzing those terms similarly.

Would you like further analysis of this logic?

Analyze and solve a unique pattern-based arithmetic problem where 54=36, 63=30, and the task is to determine the value of 7*5 using similar rules. This problem covers key concepts in pattern recognition and variable-based arithmetic adjustments, suitable for students in Grades 6-8.

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