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2006-06-19 15:22:46 · 20 answers · asked by gemini-princess07@sbcglobal.net 1 in Education & Reference Homework Help

20 answers

It is an equation for a line in standard form. You can easily put it into slope-intercept form (y = mx + b) where m is the slope of the line and b is the y-intercept of the line.

then you would have y = -2/3x + 2

So this line has a slope of -2/3, which tells you the line is decreasing, and it crosses the y-axis at the point (0, 2)

Since it is a line, there are an infinite number of ordered pairs that will solve this particular equation, just like there are an infinite number that are not solutions.

Hope this helps!

Angel, university mathematics instructor

2006-06-19 15:49:39 · answer #1 · answered by Angel_eyes 2 · 0 0

Yes, it is a linear equation. A mathematical expression used to describe [slope and location] of a particular line. As already answered, you may change it to the slope-intercept form to find the "Slant" of the line and where it crosses the y axis on a coordinate plane. Or just find values for the variables x and y that make the equation true. Those values become "ordered pairs" (x, y) and you may plot them on the coordinate plane and then connect the dots to get your line. (0,2) and (3,0) are probably the two easiest ordered pairs to come up with and enough for you to draw your line, but as the line extends infinitely in each direction, so too are there an infinite number of ordered pairs of x and y values that make up the points on this line.
Many of the other posters here have parts of it right, but you do not need 2 equations, nor is there only one right answer as I've already pointed out.

2006-06-19 15:44:19 · answer #2 · answered by danacread 1 · 0 0

to clean up this, you graph the proper equation meaning you alter the extra beneficial-than-or-equivalent-to sign to an equals. x+2y=3 and 2x-3y=6. the subsequent step is to place it in y=mx+b variety x+2y=3 -3 -3 x+2y-3=0 -2y -2y -2y=x-3 divide the two factors by potential of -2 y= -0.5x+a million.5 this line will intersect the y-axis on the component a million.5, so start up there.(b=y-intersept) the slope is -0.5 (m is the slope) this is one a million/2. Slopes are written upward thrust over run, so for one and all section it video clips down, it is going to circulate over 2 to the appropriate. then, you will desire to discover which edge to color in which would be x and y %. a component on the left and perfect edge of the line that become drawn and if it particularly works, interior the unique equation, then color that edge in. all the factors on that edge will artwork. try this with the different equation as nicely

2016-12-13 17:24:46 · answer #3 · answered by ? 3 · 0 0

x = 3

y = 2

2006-06-19 15:26:24 · answer #4 · answered by Anonymous · 0 0

an equation
x=0 and y=2
OR
x=3 and y=0

2006-06-19 15:27:45 · answer #5 · answered by tdlanj2003 3 · 0 0

It's a linear equation. You could put it in slope-intercept y=mx+b form as y=2/3x+3. Then you could graph the equation. But that's just the first thing that jumps to my mind.

2006-06-19 15:29:39 · answer #6 · answered by Anonymous · 0 0

x is not 3 and y is not 2, if that was true, the answer would be 12
you need 2 equations for this
but you could say
2/3x+2=Y
if you need a linear equation
and why are you doing homework in the summer!!??

2006-06-19 15:29:41 · answer #7 · answered by Anonymous · 0 0

what about it? to solve for the variables:

2x+3y=6
2x=6-3y
x=(6-3y)/2

so sub that in for x...

2((6-3y)/2)+3y=6
6-3y+3y=6

the 3y's cancel out...
6=6

so that is a true equation.

2006-06-19 15:29:32 · answer #8 · answered by sparky 2 · 0 0

2(0) + 3y = 6
3y = 6
3 ***3
y=2

2x + 3(0) = 6
2x = 6
2 ***2
x=3

Is that what you're looking for?

2006-06-19 15:27:03 · answer #9 · answered by Malcolm uses Xbox 360 Avatar 7 · 0 0

that is actually a QUADRATIC equation, not a linear one and slope- intercept form will NT work in this problem.

I dont really have the time to solve the problem but here is the formula to solve a quadratic equation:
http://mathworld.wolfram.com/images/equations/QuadraticEquation/equation1.gif

2006-06-19 15:45:04 · answer #10 · answered by ✠TotalTechMasta✠ 4 · 0 0

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