Since 16x3 is a multiple of 4x, it is automatically the GCF of this problem.
72(d^3)(e^2)72 is the LCM of 24 and 36.d^3 is the LCM of d and d^3.e^2 is the LCM of e^2 and e.
11200
Choose the higher power. The LCM of x3 and x5 is x5
Well, let's start by breaking down the numbers and variables. The LCM, or least common multiple, is the smallest multiple that both numbers share. For 35x^8 and 245x^7, we can see that the common factors are 5, 7, and x^7. So, the LCM would be 5 * 7 * x^7, which simplifies to 35x^7.
To find the least common multiple (LCM) of two terms, we need to identify the highest power of each unique factor present in both terms. In this case, the LCM of a³b² and a²b⁵ would be a³b⁵, as it includes the highest power of both 'a' and 'b' present in either term. Therefore, the LCM of a³b² and a²b⁵ is a³b⁵.
72y^3
96a^4
The answer is 16x3
Note that 16X is a factor of 32X [16X times 2 is 32X]. So now whether it's (32X)^4 or 32 times (X^4), that will still be the LCM, so the answer is 32X to the 4th power, just as it's stated in the question.
72y
72y^3
LCM[(13b3)3, 7b2] = LCM[2197b9, 7b2] = 2197*7*b9 = 15379*b9
The least common multiple (LCM) of two monomials is the smallest monomial that is a multiple of both monomials. To find the LCM of 26ab^2 and 28ac^3, we need to identify the highest power of each variable that appears in either monomial. The LCM will then be the product of these highest powers, along with any remaining unique factors. In this case, the LCM of 26ab^2 and 28ac^3 is 364a^1b^2c^3.
4x2 - 16x + 12
The LCM of 12, 16, 24, and 36 is: 144
72(d^3)(e^2)72 is the LCM of 24 and 36.d^3 is the LCM of d and d^3.e^2 is the LCM of e^2 and e.
Example: 3x4y2 and 9x3y5 Treat the whole numbers normally. The LCM of 3 and 9 is 9. Choose the highest value of the variables. In this case, the LCM is 9x4y5