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Given two points on the line, input the equation of the line in standard form Ax + By = C. Reduce all fractional answers to lowest terms. (7, -3), (4, -8)
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Asked 12/10/2013 6:31:25 AM
Updated 7/22/2014 11:24:35 PM
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Flagged by yeswey [7/22/2014 11:24:19 PM]
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User: Given two points on the line, input the equation of the line in standard form Ax + By = C. Reduce all fractional answers to lowest terms. (7, -3), (4, -8)

Weegy: The equation of the line in standard form Ax + By = C is 40 Solution: firstly, [ you know that the slope of a line is: m= y/ x So your change in y would be: 5-0=5 Your change in x would be 1-(-8)=9 So your slope is: ?y/?x=5/9 Then you need to use point slope form: y?y0=m(x x0) Either point will work. y?5=5/9(x?1)?y?5=5x/9 5/9 Adding 5 to the right gives you: y=5x9+409 Then you want to put the x on the left side giving: ?5x/9+y=40/9 ?5x+9y=40 ]
emdjay23|Points 2926|

User: Find the value of the y-intercept of the line whose equation is 5x - 3y = -12.

Question
Asked 12/10/2013 6:31:25 AM
Updated 7/22/2014 11:24:35 PM
1 Answer/Comment
This conversation has been flagged as incorrect.
Flagged by yeswey [7/22/2014 11:24:19 PM]
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The value of the y-intercept of the line whose equation is 5x - 3y = -12 is 4.
Added 7/22/2014 11:24:35 PM
This answer has been confirmed as correct and helpful.
Confirmed by yumdrea [7/22/2014 11:29:14 PM]
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Find the value of the y-intercept of the line whose equation is 5x + 6y = 24
Weegy: Solution: put x =0 in the equation 5(0)+6y=24; 6y=24;y=4 ;Answer: B . 4 (More)
Question
Expert Answered
Updated 6/27/2014 1:52:04 PM
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The slope of the line whose equation is 5x - 3y = 4 is
Weegy: The slope is 5/3. y = mx + b. So 5x - 3y = 4 ; -3y= -5x+4; y=(5/3)x -(4/3) Hence slope m =(5/3). (More)
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Updated 6/30/2014 11:22:38 PM
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Find the y-intercept of the line whose equation is 3x - 4y = -2.
Weegy: The y-intercept of 3x-4y=-2 is B. 1/2 User: Find the slope of the line that passes through the points (2, 1) and (-1, -1). (More)
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Updated 5/15/2014 8:53:06 PM
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The slope of the line that passes through the points (2, 1) and (-1, -1) is m = (-1 - 1)/(-1 - 2) = 2/3


Added 5/15/2014 8:53:06 PM
This answer has been confirmed as correct and helpful.
Confirmed by jeifunk [5/15/2014 9:04:01 PM]
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