The term "9x" is called a monomial. A monomial is a mathematical expression that consists of a single term, which can be a number, a variable, or a product of both. In this case, "9" is the coefficient, and "x" is the variable.
A term by a number is not a problem. 9x multiplied by 3 is (9*3)x, which is 27x
An example of an algebraic expression with a term that has a coefficient of 9 is (9x^2 + 4y - 3). In this expression, the term (9x^2) has a coefficient of 9. Coefficients are the numerical factors that multiply the variables in algebraic expressions.
9x is the lowest common multiple. (9x * 1 = 9x) (x * 9 = 9x)
To solve the expression ( 14 + 3(3x + 3)(x - 5) ), first simplify the term ( 3(3x + 3) ) by distributing the 3, giving ( 9x + 9 ). Next, multiply this result by ( (x - 5) ) using the distributive property: ( (9x + 9)(x - 5) = 9x^2 - 45x + 9x - 45 = 9x^2 - 36x - 45 ). Finally, combine this with the 14 to get ( 9x^2 - 36x - 45 + 14 = 9x^2 - 36x - 31 ).
20-9x=n
A term by a number is not a problem. 9x multiplied by 3 is (9*3)x, which is 27x
x2-9x can be factored by taking x out of each term x(x-9)
An example of an algebraic expression with a term that has a coefficient of 9 is (9x^2 + 4y - 3). In this expression, the term (9x^2) has a coefficient of 9. Coefficients are the numerical factors that multiply the variables in algebraic expressions.
Folders.
-2.
9x is the lowest common multiple. (9x * 1 = 9x) (x * 9 = 9x)
To solve the expression ( 14 + 3(3x + 3)(x - 5) ), first simplify the term ( 3(3x + 3) ) by distributing the 3, giving ( 9x + 9 ). Next, multiply this result by ( (x - 5) ) using the distributive property: ( (9x + 9)(x - 5) = 9x^2 - 45x + 9x - 45 = 9x^2 - 36x - 45 ). Finally, combine this with the 14 to get ( 9x^2 - 36x - 45 + 14 = 9x^2 - 36x - 31 ).
20-9x=n
= 5x2+70-16+9x-2 = 5x2+9x+52 = 5x2+9x1+52 This implies coefficient of degree 1 is 9. Ans.
This statement is already nearly factored. The best we can do is pull out the 9 from each term:9x + 9y + 72 = 9(x + y + 8)
In the expression (9x - 19), the constant is (-19). Constants are the terms that do not contain any variables, and in this case, (-19) is the only term that remains fixed regardless of the value of (x).
To find the coefficient of the term of degree 1 in the polynomial (5x^2 + 7x^{10} - 4x^4 + 9x^{-2}), we look for the term that includes (x^1). In this polynomial, there is no (x^1) term present, so the coefficient of the term of degree 1 is (0).