Daily Math Puzzle: 2026-03-28

The number of coins Khepri received was 3 less than half the number of coins Isis received. — Let K, I, and O represent the original number of coins Khepri, Isis, and Osiris received, respectively. The initial total number of coins distributed is: Total_Original = K + I + O. According to the pharaoh's condition, if Khepri had double (2K), Isis had half (I/2), and Osiris had three more (O+3), the total number of coins would remain the same. So, Total_New = 2K + I/2 + (O + 3). The core of the puzzle is that Total_Original = Total_New. Therefore: K + I + O = 2K + I/2 + O + 3. Now, let's simplify this algebraic equation: 1. Subtract K from both sides: I + O = K + I/2 + O + 3 2. Subtract O from both sides: I = K + I/2 + 3 3. Subtract I/2 from both sides: I - I/2 = K + 3 4. This simplifies to: I/2 = K + 3 5. Rearrange to solve for K: K = I/2 - 3. This equation (K = I/2 - 3) or its rearrangement (I = 2K + 6) must be true. Let's check the choices: - Choice A: 'Isis received exactly three more coins than Khepri.' This means I = K + 3. This contradicts our derived relationship (I = 2K + 6). - Choice B: 'The number of coins Khepri received was 3 less than half the number of coins Isis received.' This means K = I/2 - 3. This exactly matches our derived relationship. (Correct) - Choice C: 'Khepri received exactly six more coins than Isis.' This means K = I + 6. This contradicts our derived relationship. - Choice D: 'Osiris received three fewer coins than Khepri.' This means O = K - 3. The variable 'O' (Osiris's coins) cancelled out during our simplification (Total_Original = Total_New). This indicates that while Osiris's amount contributes to the overall total, his specific value does not impact the relationship between Khepri and Isis based *only* on the given condition. Therefore, we cannot determine a fixed relationship between O and K from the problem statement, so this statement is not necessarily true.