Answer:
LCM of both polynomials=
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Explanation:
Least Common Multiple
We are given the polynomials
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
Find the common factors of each polynomial, first the coefficients:
5 = 5
35 = 5*7
50 = 5*5*2
The common factor with the least exponent; 5
Now for the variables:

The common factor with the least exponent; m^5
LCM of
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Similarly:
20 = 2*2*5
80=2*2*2*2*5
100 = 2*2*5*5
Common factor of the coefficients: 2*2*5=20
Common factor of variables:

LCM of
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LCM of both polynomials=
