12b2c3
280a4b2
The LCM of 28 and 42 is 84. Since y2 and x2 are multiples of y and x respectively, they are automatically the LCM. That makes the answer 84x2y2
The LCM of 8 and 34 is 136, which is the multiple of the highest power of prime factors from both numbers (23 x 17 = 2 x 2 x 2 x 17 = 136).
The LCM of 4 and 5 is 20, which is the multiple of the highest power of prime factors from both numbers (22 x 5 = 2 x 2 x 5 = 20).
To find the least common multiple (LCM) of 2, 9, and 18, we first need to factorize each number into its prime factors. 2 = 2^1 9 = 3^2 18 = 2^1 * 3^2 Next, we take the highest power of each prime factor that appears in any of the numbers: 2^1 and 3^2. Multiplying these prime factors together, we get LCM(2, 9, 18) = 2^1 * 3^2 = 2 * 9 = 18. Therefore, the LCM of 2, 9, and 18 is 18.
Oh, what a happy little question! To find the Least Common Multiple (LCM) of 2b^2 and 6c^3, first, we break down the numbers into their prime factors. The LCM is the product of all the highest powers of all prime factors in both numbers, so the LCM of 2b^2 and 6c^3 is 6b^2c^3. Just like painting a beautiful landscape, simplifying math problems can be quite calming and enjoyable.
To find the least common multiple (LCM) of 2b^2 and 6c^3, we first need to factorize both terms. The prime factorization of 2b^2 is 2 * b * b, and the prime factorization of 6c^3 is 2 * 3 * c * c * c. To find the LCM, we take the highest power of each prime factor that appears in either term, which gives us 2 * 3 * b^2 * c^3 = 6b^2c^3. Therefore, the LCM of 2b^2 and 6c^3 is 6b^2c^3.
Assuming you mean 2b^-6, with the 2b not in parenthesis, it simplifies to 2/b6, or 2 over b to the sixth.
The Least Common Multiple (LCM) for 2 6 7 is 42.
-2b + 7 -3b = 2 -2b +7 -3b +2b = 2 + 2b 7 -3b + 3b = 2 + 2b +3b 7-2 = 2-2 + 2b + 3b 5 = 5b 1 = b
To simplify the expression (2b \times (2b^2 - A^2)), you can distribute (2b) to both terms inside the parentheses. This results in (2b \times 2b^2 - 2b \times A^2), which simplifies to (4b^3 - 2bA^2). Thus, the final expression is (4b^3 - 2bA^2).
b3c2
The answer is a^2b^2, because the smallest exponent of the a's is 2 and the same thing with the b's. Therefore, that's the LCM (or least common multiple), because it is the smallest value the two terms share with one another. **When writing an exponent on a computer, you use a carrot (^) to represent the exponent.
The question is somewhat ambiguous: the answers are LCM[3T2, 5T] =15T2 or LCM[(3T)2, 5T] =45T2
8b + 11 - 3b = 2b + 2 5b + 11 = 2b + 2 5b - 2b = 2 - 11 3b = -9 b = -3
a = 2b - c a + c = 2b (a+c)/2 = b b = (a+c)/2
Make them additive for convenience.4s3 + 36s2factor out 4s24s2(s + 9)---------------4s2====LCM