This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

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80$ (Total students)
Morning rubangakeneakena — let's get this done.
This problem involves set theory and probability. The image quality is low, but I've deciphered the problem statement as follows:
In a class, there are students. are doing Math (M). are doing Physics (P). are doing Chemistry (C). The number of students doing all three subjects equals the number of those not doing any subject. students do Math and Chemistry. students do Math and Physics. students do only Chemistry and Physics.
Let's denote: (Total students) $
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Morning rubangakeneakena — let's get this done. This problem involves set theory and probability.
This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.