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find the lest commom multiple of the following polynominals: 9(x+2)(2x-1) and 3(x+2)Asked by chase atlantic
find the least common multiple of the following polynomials
9(x+2)
(2x-1)
and 3(x+2)
9(x+2)
(2x-1)
and 3(x+2)
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To find the least common multiple (LCM) of these polynomials, we'll first look at the factors of each polynomial.
9(x+2) = 3^2 * (x+2)
(2x-1) = 1 * (2x-1)
3(x+2) = 3 * (x+2)
Now, we look for the highest power of each factor present in any of the polynomials.
The highest power of 3 is 3^2.
The highest power of (x+2) is (x+2).
The highest power of (2x-1) is (2x-1).
Finally, we multiply these factors together to find the LCM.
LCM = 3^2 * (x+2) * (2x-1)
LCM = 9(x+2)(2x-1)
9(x+2) = 3^2 * (x+2)
(2x-1) = 1 * (2x-1)
3(x+2) = 3 * (x+2)
Now, we look for the highest power of each factor present in any of the polynomials.
The highest power of 3 is 3^2.
The highest power of (x+2) is (x+2).
The highest power of (2x-1) is (2x-1).
Finally, we multiply these factors together to find the LCM.
LCM = 3^2 * (x+2) * (2x-1)
LCM = 9(x+2)(2x-1)
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