Ask your own question, for FREE!
Mathematics 8 Online
OpenStudy (amenah8):

How do you find "b" in the equation y=mx+b? (On a graph)

OpenStudy (mitu12):

you need the slope and the two points

OpenStudy (amenah8):

The equation i have is y=3x+ (blank). The points are (-1, 1), and (0,4).

OpenStudy (mitu12):

which point crosses the y intercept

OpenStudy (amenah8):

(0,4)

OpenStudy (mitu12):

plug that into the equation by replacing the x and y

OpenStudy (amenah8):

So it would be 0x+(blank)=4?

OpenStudy (mitu12):

first find you slop using your two points

OpenStudy (amenah8):

So it would be y/x, and that is 4/0?

OpenStudy (mitu12):

i think your b would be 4

OpenStudy (amenah8):

So the answer would be y=3x+4?

OpenStudy (mitu12):

i think so try graphing it

OpenStudy (amenah8):

For the question there is already a graph. I just need to figure out the equation.

OpenStudy (mitu12):

graph you equation and see if it matches

OpenStudy (amenah8):

How would I confirm that y=3x+4 is correct for the graph?

OpenStudy (amenah8):

Oh, yes it matches! Thank you very much!

OpenStudy (mitu12):

no problem

OpenStudy (anonymous):

Just a quick recap :) (For future reference) If you are given a graph, and you are looking for the equation in the form y=mx+b First thing you have to know is m stands for slope. To find the slope from the graph: 1. Pick two points 2. Plug them in the formula \(\sf \Large m=\frac{y_2-y_1}{x_2-x_1}\) Second thing you have to know is "b" stands for y-intercept (0, y). To find the value of the y-int, look from your graph and anything that passes through the y axis will be your y-intercept or b. Now, once you find the m (slope) and the b(y-int), you can easily replace them in the general formula \(\sf y=mx+b\) ^_^

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!