That factors to 4(a - b)(a + 3b)
In mathematics, a numerical coefficient is a constant factor in a term of an algebraic expression. For example, in the term 5x, the numerical coefficient is 5. In the expression 2y^2, the numerical coefficient is 2. Numerical coefficients can be positive, negative, integers, fractions, or even irrational numbers.
A coefficient is a factor to a variable in a given expression. While they may be represented with algebraic expressions, they are typically to be treated like constants. For instance, in y = 5x 5 is a coefficient of x. Similarly, in y = ax a is a coefficient of x.
The expression reads as this: -3x-7+x-9 Combine like terms. -3x+x-7-9 -2x-16 If you would like to factor the expression, you can take out the coefficient -2, giving you -2(x+8).
the coefficient
The expression given is 5 - mn - n. In this expression, the second term is -mn. The coefficient of the second term is -1, as it is understood that when a variable is written without a coefficient, it is considered to have a coefficient of 1.
Like the 7 in the expression 7x? If so that is called the coefficient.
To find the coefficient of the variable term, we need to combine like terms. The coefficient of the variable term -1.5r is -1.5. The coefficient of the variable term 6r is 6. The coefficient of the variable term -12.2r is -12.2. Thus, when combined, the coefficient of the variable term is -1.5 + 6 - 12.2, which simplifies to -7.7.
The coefficient of x in the expression 5-4x-8 is -4.
Literal coefficient: XNumerical coefficient: 4
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In algebra, when you have an expression like 6g-g, you can simplify it by combining like terms. In this case, the "g" terms are like terms because they have the same variable. So, 6g-g simplifies to 5g, meaning you subtract the coefficient of the second term from the coefficient of the first term while keeping the variable the same.
Because a coefficient is a number that multiplies a variable, it might look like: 2a, 2 is the coefficient -d, -1 is the coeffcient