6•2+6•3
It's the general form of a quadratic expression and it can be factored providing its discriminant is not less than zero.
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20x + 4 = 4(5x + 1)
If an expression does not have a common factor, then it is called a "prime" expression.
To write a simplified expression in factored form, first, identify common factors in the expression. Use techniques such as grouping, the distributive property, or factoring patterns (like difference of squares or trinomials) to rewrite the expression. Ensure that the expression is simplified by combining like terms before factoring. Finally, express the result as a product of its factors.
It means - Look at the expression. - If necessary, copy it to your scratch paper. - Using any method you need, find the factors of the expression. - Once you have the factors, write them on the test or homework sheet.
18 + 8x + x = = 18 + 9x = 9(2 + x) which is the factored form of the expression.
To write a simplified expression in factored form, first identify common factors or patterns such as differences of squares, perfect squares, or the distributive property. Next, factor out the greatest common factor (GCF) if applicable. Then, look for any further factorization opportunities, such as factoring trinomials or using methods like grouping. Finally, rewrite the expression as a product of its factors, ensuring that it is in its simplest form.
w - 9 is in its simplest form.
"2x(x - 3)"
It's the general form of a quadratic expression and it can be factored providing its discriminant is not less than zero.
The expression ( k^2 - 9h^2 ) is a difference of squares, which can be factored using the formula ( a^2 - b^2 = (a - b)(a + b) ). Here, ( a = k ) and ( b = 3h ). Thus, the factored form of the expression is ( (k - 3h)(k + 3h) ).
First of all, you don't factor an equation. You factor an expression.Next, here is a linear expression that can be factored: [ 96x + 4 ]. The factored form is: 4(24x + 1).Here is a third degree expression: [ 7x3 - 112x ]. The factored form is: 7x (x + 4) (x - 4).
When the expression is broken down into its prime factors it is factored completely.
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