Yes, the expression ( ab(a^2 - ab b^2) ) can be factored using the pattern ( (a b)(a^2 - ab b^2) ). This follows the structure where ( ab ) is a common factor, and the remaining polynomial ( a^2 - ab b^2 ) can be further analyzed or simplified if needed. The expression highlights a product of two factors, indicating a relationship between ( a ) and ( b ).
b(a-x)
The expression "a squared b squared minus c squared" can be mathematically represented as ( (ab)^2 - c^2 ). This can be factored using the difference of squares formula, which states that ( x^2 - y^2 = (x - y)(x + y) ). Thus, it can be factored as ( (ab - c)(ab + c) ).
To find the value of the expression ( a^2 - ab - 3b^2 ), you need specific values for ( a ) and ( b ). Without those values, the expression can be simplified or factored, but it cannot be evaluated to a numerical value. If you provide values for ( a ) and ( b ), I can help calculate the result.
Factorising -x2 + 7x + 18: (a - x)(x + b) = -x2 + (b - a)x + ab so ab = 18, b - a = 7 giving a = 2, b = 9: (2 - x)(x + 9)
To solve the expression (-8a^2 + 4ab + 4b^2), you can look for common factors or factor it if possible. In this case, notice that the expression can be factored as (-4(2a^2 - ab - b^2)). You can further factor (2a^2 - ab - b^2) if it can be expressed as a product of binomials, but in its current form, this is a simplified version.
B2 for B = 9.
b(a-x)
ab(a - b)
30 + ab + 6b + 5a = 5(a+6) + b(a+6) = (b+5)(a+6)
The expression "a squared b squared minus c squared" can be mathematically represented as ( (ab)^2 - c^2 ). This can be factored using the difference of squares formula, which states that ( x^2 - y^2 = (x - y)(x + y) ). Thus, it can be factored as ( (ab - c)(ab + c) ).
Too bad that's not a^2 - ab - 42b^2 That factors to (a + 6b)(a - 7b)
The sum of two cubes can be factored as below.a3 + b3 = (a + b)(a2 - ab + b2)
This expression can be factored. ab + 3a + b2 + 3b = a(b + 3) + b(b + 3) = (a + b)(b + 3)
Sum and difference of two cubes is factored this way : a3 + b3 = (a + b)(a2 - ab + b2) a3 - b3 = (a - b)(a2 + ab + b2)
The expression a^3 + b^3 can be factored using the sum of cubes formula, which states that a^3 + b^3 = (a + b)(a^2 - ab + b^2). Therefore, a^3 + b^3 can be factored as (a + b)(a^2 - ab + b^2). This formula helps us break down the sum of two cubes into a product of binomials, simplifying the expression.
It is 207 kilometers according to Google Maps.How Far Is It From HINTON AB TO HARDISTY Ab?
The question is a little unclear. If you mean: (A - B) x A2, then the answer is: A3 - (B x A2) (or, more simply, A3-BA2) If you mean: ((A - B) x A)2, then the answer is: (A2 - AB)2 which becomes A4 - 2A3B + A2B2