Is 5x - 3y equals 0 a direct variation?
No
To determine if the equation 5x - 3y = 0 represents a direct variation, we need to check if the equation can be written in the form of y = kx, where k is a constant.
To do this, let's rearrange the equation 5x - 3y = 0:
5x = 3y
Now, divide both sides of the equation by 3:
(5/3)x = y
We can see that the equation can be written as y = (5/3)x, which is in the form of y = kx.
Therefore, the equation 5x - 3y = 0 represents a direct variation where y is directly proportional to x with a constant of k = 5/3.
yes
y = -(5/3) x
I believe Damon meant to say
y = (5/3)x