first write as 2x-3y-6=0
add 3y to both sides so it becomes 2x-6=3y
add 6 to both sides so it becomes 2x=3y+6
divide both sides by 2 so it becomes x=(3/2)y+3
x=(3/2)y+3 is your answer
f (x) = 2/3 x + 2
To find the inverse of a function, you swap the input and output variables. For a function expressed as ( y = f(x) ), you rewrite it as ( x = f(y) ) and then solve for ( y ) in terms of ( x ). The resulting equation represents the inverse function, typically denoted as ( f^{-1}(x) ). Finally, it's essential to verify that the composition of the function and its inverse returns the original input.
f(x) = x + 1, to reflect this across the y-axis you need to reverse all the x values. Essentially, what this means is that, you rewrite f(x) as f(-x) making the function, -x + 1.
To rewrite the equation (-3x + 4y - 5 - 14 = 0) so that (y) is a function of (x), first simplify the equation to (-3x + 4y - 19 = 0). Then isolate (y) by adding (3x + 19) to both sides: (4y = 3x + 19). Finally, divide by 4 to solve for (y): (y = \frac{3x + 19}{4}).
A common technique to rewrite a quadratic function in standard form ( ax^2 + bx + c ) to vertex form ( a(x - h)^2 + k ) is called "completing the square." This involves taking the coefficient of the ( x ) term, dividing it by 2, squaring it, and then adding and subtracting this value inside the function. By rearranging, you can express the quadratic as a perfect square trinomial plus a constant, which directly gives you the vertex coordinates ( (h, k) ).
f (x) = 2/3 x + 2
y = -x-2
If you mean: x-2y = 8 then it is y = 0.5x-4.
If 2x + 3y = 4, y= (4 - 2x)/3. In function notation, f(x) = (4 - 2x)/3.
It would be rewritten as y=(2/5)x+3
5x + 5y = 19x = 3.8 - yory = 3.8 - x
To find the inverse of a function, you swap the input and output variables. For a function expressed as ( y = f(x) ), you rewrite it as ( x = f(y) ) and then solve for ( y ) in terms of ( x ). The resulting equation represents the inverse function, typically denoted as ( f^{-1}(x) ). Finally, it's essential to verify that the composition of the function and its inverse returns the original input.
Rewrite is a record function, a dvd player is just that, a player.
You need to give an example of the rule and the function you want.
You need it in the form f(x)= ... (whatever your equation happens to be). i.e get the equation in the form y=... Then swap the 'y' for 'f(x)'. Simple.
nocshus
f(x) = x + 1, to reflect this across the y-axis you need to reverse all the x values. Essentially, what this means is that, you rewrite f(x) as f(-x) making the function, -x + 1.