xylia Posted April 10, 2014 Posted April 10, 2014 I'm having some difficulty solving this problem, we have x on the graph and its unknown , the gradient is of a straight line is 2.3 x10^4 the interception on the y axis is 5.8 x10^4 m we know y is 6.2x10^5 m i need to find x so i tried rearranging the equation y=mx+c to get x=y/m-c but i get a rely high number so I'm guessing its not correct please help me
Lizzie L Posted April 10, 2014 Posted April 10, 2014 I'm having some difficulty solving this problem, we have x on the graph and its unknown , the gradient is of a straight line is 2.3 x10^4 the interception on the y axis is 5.8 x10^4 m we know y is 6.2x10^5 m i need to find x so i tried rearranging the equation y=mx+c to get x=y/m-c but i get a rely high number so I'm guessing its not correct please help me Well, those are big numbers! Can you write down the equation for the line? Is it y=2.3 x10^4x + 6.2x10^5? If so, you just need to think again about your rearrangement
Tim the plumber Posted April 10, 2014 Posted April 10, 2014 25 years since I did any of this but 24.43 is my answer.
Lizzie L Posted April 10, 2014 Posted April 10, 2014 (edited) Well, y=mx+c right? That's the equation for your line. You know that y is 6.2x10^5 You know that the intercept, c is 5.8 x10^4 And you know that m (presumably) is 2.3 x10^4 So, as you say, you just have to rearrange: y = mc + c. Subtract c from both sides: y - c = mx. Now divide both sides by m, and then substitute your known values Edited April 10, 2014 by Lizzie L
Lizzie L Posted April 10, 2014 Posted April 10, 2014 yes right but isn't that what i did? Well, y=mx+c doesn't turn into x=y/m-c ! I'm trying to get you to do the last line yourself! First subtract c from both sides: y- c = mx + c - c. So that gets you to y-c = mx Now divide both sides by m. That gets you to (y-c)/m = mx/m, Right? Which gets you to....get it?
Lizzie L Posted April 10, 2014 Posted April 10, 2014 (edited) Yup. Now substitute your values for y, m and c, and you are done Edited April 10, 2014 by Lizzie L
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