Farman failed by 60 marks, and he had already secured 60 marks. Therefore, the total marks required to pass are:
Marks needed = Marks scored + Marks failed by
Marks needed = 60 + 60 = 120 marks
The problem states that 60% marks are required to pass. We found that 120 marks are needed to pass.
Let the maximum marks be denoted by $M$. We can set up the equation:
60% of $M$ = 120
Using LaTeX for the calculation:
$ \frac{60}{100} \times M = 120 $
Now, solve for $M$:
$ M = \frac{120 \times 100}{60} $
$ M = \frac{12000}{60} $
$ M = 200 $
So, the maximum marks are 200.
If the maximum marks are 200, then 60% of the maximum marks is:
$ 0.60 \times 200 = 120 $
Farman scored 60 marks. The difference between the passing marks (120) and his score (60) is:
$ 120 - 60 = 60 $
This confirms that he failed by 60 marks, matching the question's condition.
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