Find the y-intercept of the line whose equation is    y=(13/14)x+(3/2)?
373363
The y-intercept is where X=0\n\nAny algebraic equation makes this process simple\n\nFor Example.\n\ny=982372987239487x+z\n\nthe y-intercept is always equal to z no matter what interger is place as a factor of x
695994
The eqaution of the line is\ny-y1 =m(x-x1)\ny-0 = -3[x-(-4)]\ny-0 = -3(x+4)\ny= -3x-12
845468
Y-intercepts :   .5\n\nX-intercept:   1\n\nAssymptote at x = 2
781563
y>(12-3x)/4\n\nSteps:\n\nmultiply the 12 on both sides\n3x+4y>12\n\nminus the 3x isolating the y variable\n4y>12-3x\n\ndivide by 4 on both sides to get y by itself\ny>(12-3x)/4 or...\n\nsimplified 3-(3x/4)
1094320
x + y = 13\n2x - 3y = 1\n\nx = 13 - y\n\n2(13 - y) - 3y = 1\n26 - 2y - 3y = 1\n26 - 5y = 1\n-5y = -25\n\ny = 5\n\nx = 13 - y\nx = 13 - 5 = 8\n\nx =  8\ny = 5
760751
a) i)  (0,3)\nThe y-intercept is when x=0, right?  So just plug in zero for x and get:\ny=(0)^2-4(0)+3\nWe get 3 since everything else is zero.\n\nii) (3,0) and (1,0)\nOkay, we have to find when the equation is zero for the x-intercepts.  So, set the equation equal to zero (y=0)\n0=x^2-4x+3\nYou can factor this, which is finding two things that, when multiplied together, form this equation.  The two factors are\n(x-3) and (x-1)  Our factored form is\n(x-3)(x-1)=0\nOne of them MUST equal zero for the whole thing to be zero since they are multiplied, but either one can equal zero.  So we have two possible x values: 3 and 1.  Those are the x-coordinates, the y coordinates are zero.\n\niii) (2,-1)\nThe vertex is halfway in between the roots, which are 3 and 1.  You can take the average of them:  (3+1)/2=4/2=2.  The x-coordinate of the vertex is 2.  Now plug that in:\n\n(2)^2-4(2)+3 = 4-8+3=-4+3=-1\nThe y-coordinate is -1.\n\n\nb) x=2\nThis is just a vertical line with the same value as the x-coordinate of the vertex (the line of symmetry goes through the vertex).  The line is x=2
69686
I think the answer is x=1/2.\n\nIf x and y vary inversely, then xy = k, which is some fixed number. Taking the first two values, (3)(14)=k, so k=42.\n\nIf y=84, and k=42, then (84*x)=42, or x = 0.5
128403
general equation of a line with slope m and y-intercept c is \n\ny = mx + c ....... (1)\n\nsay this line is parallel to 2x+3y+4=0 which means the slopes of two lines are equal\n\nso, m = -2/3  [-(x-coefficient/y-coefficient)]\n\nand c = 6 (given) \n\nsubstituting m and c in (1) \n\nrequired equation is y = -(2/3)x + 6\n\n=> 2x+3y-18=0
906888
Use the slope-intercept formula to get the equation of the line.\n\ny = mx + b\nm = slope\nb = y-intercept\n\nStick the slope of 24 in for the m.\nStick the y-intercept of 4 into b.\n\ny = 24x + 4
101438
Y=MX+B\nY=-X ------> Y=-1X+0 \nSLOPE IS -1 AND THE Y-INTERCEPT IS 0
1075301
find the slope, m, of your line (-2/3 in this case). \n\nThe slope of any perpendicular line will be -1/m (3/2 in this case).\n\nSo for any real number b,\n. . . . . . . y = (-1/m)x + b = (3/2)x + b\nis the equation of a line perpendicular to the original line.
285662
to find an equation.......\n\ny=mx+b\n\nm=slope \nb=y-intercept
978534
subtrac 3y and 4 from boside\ny^2-3y-4\nfactor\n(y-4)(y+1)\ny= 4 and -1
733627
Rewrite the equations as:\ny = -x + 2 and\ny = (x+10)/2 = 1/2*x +5\n\nNow, if you insert x=0 in each equation, you will get a y-value.\nIf you insert y=0 in each equation, you will get an x-value.\nFor each line, you can use those two intercepts to graph the line.
379574
y=mx+b\n\nm=slope=-2\nb=y-intercept=-3\nplug it into the equation\ny=-2x-3
1064341
Remeber that perpendicular lines have negative reciprocal slopes, so the slope of the line you are trying to find is 1/3 (that is the negative reciprocal of -3).  You know that the y intercept is 5, remember that slope intercept form is y = mx + b where m is slope and b is y intercept.  You know both of these things now, the m = 1/3 and the b = 5.  Your equation is y = 1/3x + 5.
306531
First, the slope is (delta y)/(delta X) = (-3)/2) = -3/2\n\nthe y intercept is +6  (interpolating back from \n(6,-3) ,(4,0),(2,3), (0,6)\n\nso the equation is Y=-3/2 X + 6\n\ngo from there and you have your answer.