16 - y2 = (4 - y)*(4 + y)
(1-y)(1+y)
y = 3x + 21x2 = 3x(1 + 7x)
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 factor the expression (37xy^2 - 48x^2y), we first identify the greatest common factor (GCF) of the terms, which is (xy). Factoring out (xy), we get (xy(37y - 48x)). Thus, the factored form of the expression is (xy(37y - 48x)).
y2-y-72 is an algebraic expression that can be factored as: (y+8)(y-9)
(1-y)(1+y)
y = 3x + 21x2 = 3x(1 + 7x)
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 factor the expression (37xy^2 - 48x^2y), we first identify the greatest common factor (GCF) of the terms, which is (xy). Factoring out (xy), we get (xy(37y - 48x)). Thus, the factored form of the expression is (xy(37y - 48x)).
y2-y-72 is an algebraic expression that can be factored as: (y+8)(y-9)
y2-4y-32 = (y+4)(y-8) when factored
The expression y squared plus y cubed can be written as ( y^2 + y^3 ). This can be factored as ( y^2(1 + y) ). Thus, the combined expression represents a polynomial in terms of y.
9x2 - 6xy + y2 - 81 = (3x - y)2 - 92 = (3x - y - 9)(3x - y + 9)
(2y+1)(y−5)
5x2+56xy+11y2 = (5x+y)(x+11y) when factored
8(x^2)(yz)(16x)(y^2)(z^2)-24xy(z^2). Combine like terms: 128(x^3)(y^3)(z^3)-24xy(z^2). Now, find the common factors and move them to the left. They both share 8xy(z^2), so, we can combine make the expression look like this: 8xy(z^2)[16z(x^2)(y^2)-3]. This is factored completely.
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