3ab - a - 3b2 + b
= -3b2 + 3ab + b - a
= -3b(b - a) + 1(b - a)
= (1 - 3b)(b - a)
9a4-b2=36a-2b=2(18-b) But if you meant 9a^4-b^2 it is not possible to factor
To factorize the expression abxb + acxc, we first identify the common factors in each term. In this case, the common factors are b in the first term and c in the second term. We then factor out these common factors to get b(a + x) + c(a + x). Finally, we factor out the common binomial factor of (a + x) to get (a + x)(b + c) as the fully factorized expression.
2 x 3 x 3 x b x c = 18bc
(2a + 3)(b - 3c)
Use a^3 + b^3 = (a + b)(a^2 - ab + b^2), where a^2 is a squared, a^3 is a cubed. Note that 216 = 6^3.
Not sure what the b factor is, but the answer probably is 1, the coefficient of x.
(a - b + 2)(a + b + 2)
(3b - 1)(a - b)
9a4-b2=36a-2b=2(18-b) But if you meant 9a^4-b^2 it is not possible to factor
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A linear expression can only have a numeric factor that can be "taken out". The expression will be of the form ax + b where a and b are numbers that have k as their highest common factor (HCF). That is, a = k*c and b = k*d Than being the case, ax + b = kcx + kd = k*(cx + d)
To simplify the Boolean expression ( abc' + ab'c' + a'bc' + a'b'c ), you can use the consensus and absorption laws. First, factor out common terms: From ( abc' + ab'c' ), factor out ( ac' ): ( ac' (b + b') = ac' ). From ( a'bc' + a'b'c ), factor out ( a'c ): ( a'c(b + b') = a'c ). Now the expression becomes ( ac' + a'c ). This can be further simplified using the consensus theorem, but it is already in a simpler form. Thus, the simplified expression is ( ac' + a'c ).
2 x 2 x 2 x 3 x B x C is the expression.
a + b + 4 is in its simplest form.
That factors to 4(a - b)(a + 3b)
2 x 3 x 3 x b x c
To factorize the expression abxb + acxc, we first identify the common factors in each term. In this case, the common factors are b in the first term and c in the second term. We then factor out these common factors to get b(a + x) + c(a + x). Finally, we factor out the common binomial factor of (a + x) to get (a + x)(b + c) as the fully factorized expression.