Rearrange for y, let f(x) = y, and find the derivative of f(x) with respect to x: 5x + 3y = -2 y = -(5x+2)/3 = f(x) df/dx = -5/3
5x - y + 3 = 0can be rewritten as y = 5x + 3 and so the slope is the coefficient of x which is 5.
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-5x=3+y x=-1/5y-3/5
The rate of change for the linear (not liner) function, y = 2x +/- 3 is 2.
The rate of change equals the slope. In the basic formula y=mx+b, the rate of change is equal to m. In the equation y=5x+3, the rate of change equals 5.
Rearrange for y, let f(x) = y, and find the derivative of f(x) with respect to x: 5x + 3y = -2 y = -(5x+2)/3 = f(x) df/dx = -5/3
5x - y + 3 = 0can be rewritten as y = 5x + 3 and so the slope is the coefficient of x which is 5.
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If 'y' equals 3 plus 10, then 'y' equals 13 ... today, tonight, and tomorrow, until the cows come home, pigs fly, and hell freezes over. 'Y' does not change, so its rate of change is zero.
It has the same slope as the line in the question. If a line has equation y = mx + c, its slope is m. If the line in question is y = 5x + 3, the slope of a parallel line is 5; If the line in question is y + 5x = 3 → y = -5x + 3 (subtract 5x from both sides), the slope of a parallel line is -5.
-5x=3+y x=-1/5y-3/5
The rate of change for the linear (not liner) function, y = 2x +/- 3 is 2.
Alright this is not very well put, so I have three possible equations that I can think of on the fly. I will attempt to answer all three.1) (4)5x-y=+y +y(4)5x=y/4 /45x=y/4/5 /5[x=(y/4)/5]2) (4x)5x-y=20x2-y=+y +y20x2=y/20 /20[x2=y/20]3) 4x=5x-y+y +y4x+y=5x-4x -4x[y=x]1) (4)5x-y=+y +y[20x=y]2) (4x)5x-y=20x2-y=+y +y[20x2=y]3) 4x=5x-y+y +y4x+y=5x-4x -4x[y=x]
No, there are not, and here's why: to solve for this kind of problem, you will need to set both equations equal to each other. This will give you y - 5x + 2 = y - 5x - 3, You can subtract a y and a -5x from both sides, and this will leave you with 2 = -3, which is, of course, an impossibility. There are therefore no solutions to these inequalities.
If: y = 5x and y = 3 -x Then: 5x = 3 -x => 5x +x = 3 => 6x = 3 => x = 1/2 By substitution point of contact is at: (1/2, 5/2)
5x+8 = 10x+35x-10x = 3-8-5x = -5x = 1 and by substituting the value of x into the equations y = 13