Question 1049300: I have been attempting this problem and I have no clue as to where to go. I only have on problem left and I was not able to solve it for this section and was wondering if anyone could please provide assistance on how I should go about solving this.
1.) Determine the rate of change for each equation.
3/2x - 5/4y = 15
Here is what I have attempted to do with the problem: I have subtracted the 3/2x to the other side and ended up with -5/4y = -3/2x +15 which is what I am currently stuck on. I feel like I went about this the correct way, but I could be wrong.
Found 2 solutions by MathLover1, MathTherapy: Answer by MathLover1(20855) (Show Source): Answer by MathTherapy(10836) (Show Source):
You can put this solution on YOUR website!
I have been attempting this problem and I have no clue as to where to go. I only have on problem left and I was not able to
solve it for this section and was wondering if anyone could please provide assistance on how I should go about solving this.
1.) Determine the rate of change for each equation.
3/2x - 5/4y = 15
Here is what I have attempted to do with the problem: I have subtracted the 3/2x to the other side and ended up with -5/4y =
-3/2x +15 which is what I am currently stuck on. I feel like I went about this the correct way, but I could be wrong.
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-5/4y = -3/2x +15 "....what I am currently stuck on.
You could continue by DIVIDING each side of the equation by the coefficient of y, , or MULTIPLYING by its RECIPROCAL, .
------ Multiplying each side by
, wherein, m, or is your required RATE of CHANGE!
However, it's less complex, less time-consuming and less of a headache, in this author's opinion, when you CLEAR/GET rid of the
fractions, first and foremost, as follows:
6x - 5y = 60 ---- Multiplying by LCD, 4
- 5y = - 6x + 60
---- Dividing each side by - 5
, wherein, m, or is your required RATE of CHANGE!
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