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)).
3a(b+c)+2b(b+c)
0.3333
To factorise the expression (3ac - 6ad - 2bc + 4bd), first group the terms: ((3ac - 6ad) + (-2bc + 4bd)). From the first group, factor out (3a), giving (3a(c - 2d)). From the second group, factor out (-2b), yielding (-2b(c - 2d)). Now, combine the factored terms: ((3a - 2b)(c - 2d)).
the answer to factorising (a x a3 + 2ab + b2) would be (a4+2ab+b2)
The expression (5a^2 - 6ab) is a polynomial in two variables, (a) and (b). It consists of two terms: (5a^2), which is quadratic in (a), and (-6ab), which is a product of (a) and (b) with a coefficient of (-6). This polynomial cannot be simplified further without additional information about (a) and (b).
3ac + 2ca = 3ac + 2ac = (3 + 2)(ac) = 5ac
(6ab + 9b)/(2a + 3) = 3b(2a + 3)/(2a + 3) = 3b
5 + 10ac + 3b
2 is.
3a(b+c)+2b(b+c)
3ac
Factorizing 3ab + 3ac gives 3a (b + c).Factorizing is to express a number or expression as a product of factors.When factorizing always look for common factors. To factorize (3ab + 3ac) look for the highest factor between the two terms (3a). 3ab + 3ac = 3a (b + c)
This has a degree of 2.
6a^b-18ab^2+24ab
4ab - 2a - 7
6ab(2x2+x-5)
To simplify the expression 6a^2 - 6ab + 7a^2, first combine like terms. Combine the terms with the same variable (a) raised to the same power. This results in 13a^2 - 6ab as the simplified expression. Remember to keep the terms in standard form with the variable term first, followed by any constant terms.