What is lcm (a^m-1),(a^n-1) ?

The solution to lcm (a^m-1),(a^n-1) is (a^m-1)(a^n-1)

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lcm (a^m-1),(a^n-1)

lcm

(a^{m} - 1), (a^{n} - 1)

(a^{m} - 1) (a^{n} - 1)

Solution steps

Find Least Common Multiplier of

(a^{m} - 1), (a^{n} - 1)

Multiply each factor with the highest power:

(a^{m} - 1) \cdot (a^{n} - 1)

a^{2} - 4, a^{3} - 8, (a + 2)^{2}

(a^{2} - 1)^{2} - (a^{2} - a), (a^{2} + a) \cdot e

1 + x, \frac{1}{x}, - \frac{1}{( x ^{2} )}

- 9 x^{2}, 3 x + y

5 a^{4}, (a^{2})^{3}, (2 a)^{2}

What is lcm (a^m-1),(a^n-1) ?
The solution to lcm (a^m-1),(a^n-1) is (a^m-1)(a^n-1)