E=IR solve for R | It's just simple algebra. |
E=IR
I I |
Divide both sides by I to leave R by itself. |
E=R
I |
R equals E divided by I. |
2x-4x=-5 | Just as easy as the first. |
-2x=-5 | Combine like terms. |
-2x=-5
-2 -2 |
Divide both sides by -2 to leave your x alone. |
x=5/2 | ![]() |
Bored yet????? If so here's something to pass the time
Find the equations of a line that passes through (2,-3) and (5,-5) | ![]() |
-5-(-3)=
-2
5-2 3 |
Find the slope. |
-3=(-2/3)2+b
-3=-4/3+b -5/3=b |
Plug in 1 set of points
and the slope.
Multiply the slope and x. Subtract the product from your y to find b. |
y=mx+b | Equation for a line (you knew that right?) |
y=-2/3x-(5/3) | ![]() |
y-y1=m(x-x1) | Point Slope Form |
y-(-5)=-2/3(x-5) | Plug in to get your answer. |
ax+by=c | Standard Form Equation |
y=-2/3x-(5/3)
(3)y=(3)-2/3x-(5/3)(3) 3y=-2x-5 |
Start with your slope intercept equation.
Multiply to get rid of your denominators. Add 2x to the other side to leave the y-intercept(c) by itself. |
2x+3y=-5 | Answer in Standard Form. |
Now we're done!!!!