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.
ScanSolve AI Answer
Fresh day Anil, let's solve. To multiply fractions, we multiply the numerators together and the denominators together. We can simplify the fractions by cross-cancellation before multiplying. Step 1: Write the expression. (6)/(4) × (14)/(2) × (12)/(6) Step 2: Simplify by cross-cancellation. First, simplify 6 (numerator of the first fraction) and 6 (denominator of the third fraction) by dividing both by 6: 6^÷ 64 × (14)/(2) × (12)/(6^÷ 6) = (1)/(4) × (14)/(2) × (12)/(1) Next, simplify 14 (numerator of the second fraction) and 2 (denominator of the second fraction) by dividing both by 2: (1)/(4) × 14^÷ 22^÷ 2 × (12)/(1) = (1)/(4) × (7)/(1) × (12)/(1) Finally, simplify 12 (numerator of the third fraction) and 4 (denominator of the first fraction) by dividing both by 4: (1)/(4^÷ 4) × (7)/(1) × 12^÷ 41 = (1)/(1) × (7)/(1) × (3)/(1) Step 3: Multiply the simplified fractions. (1 × 7 × 3)/(1 × 1 × 1) = (21)/(1) = 21 The final answer is 21. Got more? Send 'em.