3ab x 2c = 6abc
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)
5
2c-10
2c + 4 - 3c = -9 + c + 5 -c + 4 = c - 4 -2c = -8 2c = 8 c = 4
Triple a is: 3a Then multiply this by b is: 3ab Multiply signs (×) are not written in algebra as they look too much like the letter x and confusion could arise; instead when two items are written next to each other (number next to a letter, or letter next to letter), multiplication of those two items is assumed. So "3ab" means "3 times a times b".
(3a - 2c)(b - d)
4a*2c=8ac
2a-3ab = -1
32ce
12ab+3ab=15ab
GCF(6a2bx, 15ab2x-24ab) = GCF[6a2bx, 3ab(5bx-8)] = 3ab
(3ab*pi)
3ab - a - 3b2 + b = -3b2 + 3ab + b - a = -3b(b - a) + 1(b - a) = (1 - 3b)(b - a)
2c = 1 pint 312 pints x (2c/1pint) = 624c
a^2b^2c^2 ^2 is squared
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)
The expression "4a2 3ab" seems to be a combination of terms, but it looks like it may be missing an operator between "4a2" and "3ab." If you meant to add them, it would be written as 4a² + 3ab, which represents a polynomial with two terms. The first term, 4a², has a coefficient of 4 and a degree of 2 in variable 'a', while the second term, 3ab, has a coefficient of 3 and includes both variables 'a' and 'b'. If you meant something else, please clarify!