what is the value of n in the equation nx+15=6y would give you a slope of 2

So first you need to re-arrange into y=mx + b format.

divide both sides by 6
(nx)/6 +15/6 = y
now we need "n" to end up as 2 for the slope to be 2,
n/6 = 2
solve for n

To find the value of n in the equation nx + 15 = 6y that would give you a slope of 2, we need to recognize that the equation is in a standard form. The equation can be rewritten as:

6y = nx + 15

To determine the slope in terms of n, we need to rearrange the equation in slope-intercept form (y = mx + b), where m represents the slope. Let's isolate y on one side of the equation:

6y = nx + 15

Divide both sides of the equation by 6:

y = (nx + 15) / 6

Now the equation is in the desired form. From this equation, you can observe that y has a coefficient of n/6. Since we want the slope to be 2, we set n/6 equal to 2:

n/6 = 2

To find the value of n, we can multiply both sides of the equation by 6:

n = 2 * 6

n = 12

Therefore, the value of n in the equation nx + 15 = 6y that gives you a slope of 2 is 12.