It is x^2 + xy + y^2
4x cubed y cubed z divided by x negative squared y negative 1 z sqaured = 4
64 x cubed minus y cubed is (4x - y)(16x^2 + 4xy + y^2)
x^3 + y^3 = (x + y)(x^2 - xy + y^2)
(x + y)(x + y)(x + y)
X divided by -Y is the same as -X divided by Y. Or - (X/Y)
4x cubed y cubed z divided by x negative squared y negative 1 z sqaured = 4
( 6x2 / y ) × ( y3 / 12x4) = 6x2y3 / 12x4y = y2 / 2x2
64 x cubed minus y cubed is (4x - y)(16x^2 + 4xy + y^2)
x^3 + y^3 = (x + y)(x^2 - xy + y^2)
(x + y)(x + y)(x + y)
This has infinitely many solutions. The idea is to solve the equation for one of the variables, say for "y". The solution will be in terms of "x" in this case. Then, if you assign any value to "x", you can calculate the corresponding value for "y".
0.5
X divided by -Y is the same as -X divided by Y. Or - (X/Y)
1.6667
Given X:Y, where X and Y are the integers of your ratio, divide both sides by Y. Then you'll have: (X / Y) : (Y / Y) Recognizing that an integer divided by itself is equal to one, (Y / Y) = 1 Finally, you are left with your solution of (X / Y) : 1 Given X:Y, where X and Y are the integers of your ratio, divide both sides by Y. Then you'll have: (X / Y) : (Y / Y) Recognizing that an integer divided by itself is equal to one, (Y / Y) = 1 Finally, you are left with your solution of (X / Y) : 1
To solve for x when z equals y divided by x, you can rearrange the equation to isolate x. Start by multiplying both sides by x to get xz = y. Then, divide both sides by z to solve for x, giving you x = y/z. This is the solution for x when z equals y divided by x.
You can only get a specific number for an expression if you assign numbers to the variables. As an expression, the existing expression cannot be simplified.