There's not enough information to determine that.
The greatest factors of A, B, and C, respectively, are the absolute values of A, B, and C. The greatest common factor of A, B, and C is 1.
(b + 2c)(b - c)
C b a c d c b g a b b c
If the greatest common factor/divisor of A and B is 1 then they are coprime - they do not share any prime factors. Multiplying both through by C means, obviously, that each number now divides by C. In fact, C is their greatest common divisor, since AC and BC do not have further common factors after C is taken out. Hence the GCF of AC and BC is not merely a factor of C - it is C. (The question makes sense only if A, B and C are integers.)
The expression ( (A \cup C) - B = (A - B) \cup (C - B) ) represents the set of elements that are in either ( A ) or ( C ) but not in ( B ). On the left side, ( (A \cup C) - B ) includes all elements from ( A ) and ( C ) excluding those in ( B ). The right side, ( (A - B) \cup (C - B) ), combines the elements in ( A ) without ( B ) and those in ( C ) without ( B ), which captures the same set of elements. Thus, both sides are equal, demonstrating a property of set difference and union.
The greatest factors of A, B, and C, respectively, are the absolute values of A, B, and C. The greatest common factor of A, B, and C is 1.
(a+b+c) (a+b-c)
Suppose you have a fraction in the form a/b and suppose c is a common factor of a and b.c is a factor of a so that a = c*xc is a factor of b so that b = c*ywhere x and y are integers.And so a/b = cx/cy = x/y.The process is as follows:find a common factor, c, of the numerator (a) and the denominator (b).the new numerator is the old numerator divided by the common factor that is, x = a/c;the new denominator is the old denominator divided by the common factor that is, y = b/c;the new fraction is x/y.
A factor of a integer is an integer that divides the second integer into a third integer exactly; i.e. A is a factor of B if B/A is exactly C, where all of A, B and C are integers. A prime factor is a factor as above, but is also a prime number. This means that the only factors of that factor are one and the number itself; i.e. A is a prime factor of B if B/A is exactly C andthe only factors of A are 1 and A.
(b-c)(a+b)-ac
(b b b)( b b b )(b d g a)(b....)(c c c c)(c b b b)(a a a b)(a...d)(b b b)(b b b)(b d g a)(b....)(c c c c)(c b b b)(d d c a)(g.....)
a(3+b)+c(3+b) * * * * * This is easy to finish: . . . = (a + c)(3 + b).
(b + 2c)(b - c)
3a(b+c)+2b(b+c)
a(c+d)+b(c+d)=(a+b)(c+d)
To factor the expression 3ab + 3ac + 2b^2 + 2bc, we first look for common factors among the terms. We can factor out a 3a from the first two terms, and a 2 from the last two terms. This gives us 3a(b + c) + 2(b^2 + bc). Next, we notice that we can factor out a b from the second term in the second parenthesis, giving us the final factored form: 3a(b + c) + 2b(b + c).
(a + b)(b + c)