If we send $(1 2 3)$ to $(2 3 1)$ and $(4 5 6)$ to itself, we get $(1 2 3)$. We get more permutations: $(4 5 6)$, $(4 6 5)$ and products of two disjoint 3-cycles. These are all the odd permutations in the centralizer of $(1 2 3)(4 5 6)$. The even permutations in the centralizer come from permutations that swap $(1 2 3)$ and $(4 5 6)$. We have Subtract: 3 / 5 - 1 / 6 = 3 · 6 / 5 · 6 - 1 · 5 / 6 · 5 = 18 / 30 - 5 / 30 = 18 - 5 / 30 = 13 / 30 It is suitable to adjust both fractions to a common (equal, identical) denominator for adding, subtracting, and comparing fractions. The common denominator you can calculate as the least common multiple of both denominators - LCM(5, 6) = 30 Subtract: 7 / 12 - 1 / 6 = 7 / 12 - 1 · 2 / 6 · 2 = 7 / 12 - 2 / 12 = 7 - 2 / 12 = 5 / 12 It is suitable to adjust both fractions to a common (equal, identical) denominator for adding, subtracting, and comparing fractions. The common denominator you can calculate as the least common multiple of both denominators - LCM(12, 6) = 12. It is Evaluate 6-1/6. Step 1. To write as a fraction with a common denominator, multiply by . Step 2. Step 5. The result can be shown in multiple forms. The common denominator you can calculate as the least common multiple of both denominators - LCM (6, 9) = 18. It is enough to find the common denominator (not necessarily the lowest) by multiplying the denominators: 6 × 9 = 54. In the following intermediate step, it cannot further simplify the fraction result by canceling. v7Ak.

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