To multiply the expressions (6ab) and (3a), you multiply the coefficients and then the variables. The coefficients (6) and (3) multiply to give (18). The variable parts (ab) and (a) combine to give (a^2b). Therefore, the result is (18a^2b).
To factor the expression (6ab + 3ac), first identify the common factors in both terms. Here, the common factor is (3a). Factoring this out gives you (3a(2b + c)). Thus, the expression (6ab + 3ac) can be rewritten as (3a(2b + c)).
The expression (3a \times 2b) can be simplified by multiplying the coefficients and the variables separately. The coefficients 3 and 2 multiply to give 6, while the variables (a) and (b) remain as they are. Therefore, the simplified expression is (6ab).
0.3333
2a2 x 3a-3 = (2 x 3)a(2 + -3) = 6a-1
The expression (3a \times a \times b) can be simplified by multiplying the coefficients and combining like terms. This results in (3a^2b), where (3) is the coefficient, (a) is squared, and (b) remains as is. Thus, the final answer is (3a^2b).
3a2b is the simplest formImproved Answer:-3a x 2b = 6ab when simplified
3a
To factor the expression (6ab + 3ac), first identify the common factors in both terms. Here, the common factor is (3a). Factoring this out gives you (3a(2b + c)). Thus, the expression (6ab + 3ac) can be rewritten as (3a(2b + c)).
-2
The factors of 6Ab^2 are the numbers or variables that can be multiplied together to result in 6Ab^2. In this case, the factors of 6Ab^2 are 1, 2, 3, 6, A, B, A^2, B^2, AB, 2A, 3A, 6A, 2B, and 3B. These factors can be combined in various ways to represent the original expression 6Ab^2.
Since 3a is a factor of 6ab, it is automatically the GCF.
2m x 4n
2,3,2a,3a,3b,2b,3b^2,2b^2
24ab
2a x 3b = 6ab
Ah, let's take a moment to appreciate the beauty of algebra. To factorise 6ab - 9ac, we can first factor out the greatest common factor, which is 3a. This leaves us with 3a(2b - 3c), where 2b - 3c is the factored expression. Just like painting a happy little tree, we've simplified our expression with a few gentle brushstrokes.
81(a^4)