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Find LCM and GCD of 120 and 135 ?
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Find LCM and GCD of 120 and 135 ?
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Find LCM and GCD of 120 and 135 ?
LCM and GCD of 120 and 135

Finding the Greatest Common Divisor (GCD)
- To find the GCD of 120 and 135, we can use the Euclidean algorithm.
- Divide 135 by 120, we get a quotient of 1 and a remainder of 15.
- Now, divide 120 by 15, we get a quotient of 8 and a remainder of 0.
- Since the remainder is 0, the GCD of 120 and 135 is the divisor at this step, which is 15.

Finding the Least Common Multiple (LCM)
- The LCM of 120 and 135 can be found using the formula: LCM(a, b) = (a * b) / GCD(a, b).
- Substitute the values of 120 and 135 into the formula: LCM(120, 135) = (120 * 135) / 15 = 1080.
- Therefore, the LCM of 120 and 135 is 1080.
In conclusion, the GCD of 120 and 135 is 15, and the LCM of 120 and 135 is 1080.
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Find LCM and GCD of 120 and 135 ?
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