In mathematics, the order of variables in an expression, such as "y before x," often follows conventions or specific contexts. For instance, in coordinate geometry, the convention is to write points as (x, y), indicating the horizontal and vertical axes, respectively. However, in certain mathematical contexts, such as functions or equations, the order can vary based on the specific relationships or dependencies being represented. Ultimately, the arrangement is determined by the conventions of the field or the preferences of the author.
That depends on the value of x and y. As an expression, "x + y" can't be simplified.
To factor out the expression: x2y-y3 First factor out one "y": y(x2-y2) The expression x2-y2 is a difference of squares, which factors as well: (y)(x-y)(x+y) This is the simplest factoring of the original expression.
-2
Simply put, an expression does not need an equal sign, while an equation does. Equation: x+y=z Expression: x+y
y,x
As a term of an expression: x-y
It is x*x + y*y*y*y
on a coordinate grid, X always comes before Y
Y = X- 2 one number before x is odd, two numbers before is even
X divided by Y
That depends on the value of x and y. As an expression, "x + y" can't be simplified.
To factor out the expression: x2y-y3 First factor out one "y": y(x2-y2) The expression x2-y2 is a difference of squares, which factors as well: (y)(x-y)(x+y) This is the simplest factoring of the original expression.
-2
Simply put, an expression does not need an equal sign, while an equation does. Equation: x+y=z Expression: x+y
It is the binary function: f(x, y) = (y, -x)
y,x
y,x