-3xy is a monomial where x and y are variables and -3 is the coefficient of the monomial.
If we know the value of y, we have to substitute it for y, and we say that -3(y-value) is the coefficient of x.
3xy - 3xy = 0
-1
OK, say you have a variable like X. 3X 3 is the variable X's coefficient
3xy and 2xy. You can see that 3xy and 2xy have something in common with each other. They both have xy and the end of them. Hope this helped.
3xy-2y=0 3xy=2y y=2y (3x) y/2y=3x 1/2=3x multiply across by 2 1=6x 1/6=x therefore substituting x=1/6 into 3xy-2y; 3(1/6)y-2y=0 1/2y=2y y=2y/0.5 0.5 aka 1/2 y=1
To factor the expression (3xy - x), first identify the common factor in both terms, which is (x). Factor out (x) to get (x(3y - 1)). Thus, the factored form of (3xy - x) is (x(3y - 1)).
1,3,x,y,3x,3y,xy,3xy
3xy + 3y2 = 3y (x + y)
The expression (4xy - 3xy + 2xy) consists of three terms: (4xy), (-3xy), and (2xy). Each term is a product of the coefficient (a number) and the variable part, which in this case is (xy). The coefficients are 4, -3, and 2, respectively. To combine the like terms, you would simplify the expression to ( (4 - 3 + 2)xy = 3xy).
3xy -- 3 is the coefficient of the variables x and y All these are being multiplied -- 3 times x times y Definition of coefficient -- A numerical value multiplied by a variable. Numerical values are not only whole numbers, but can be fractions (rational numbers), negative numbers, irrational numbers and imaginary numbers.
-3xy
It is x and y that are the unknown variables
3xy - 3xy = 0
Identical terms are expressions that contain the same variables raised to the same powers and coefficients. For example, in the expression (3xy) and (3xy), both terms are identical because they have the same coefficient (3) and the same variables (x and y) in the same form. Similarly, (5a^2b) and (5a^2b) are identical terms.
(x + 6y)(x - 3y)
no
It is the same as: 12y^2 -3xy