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The graphs of y = 5x - 2 and y = x - 2 will have different slopes but with the same y intercepts.
Yes. A quadratic function can have 0, 1, or 2 x-intercepts, and 0, 1, or 2 y-intercepts.
A circle represented by an equation x^2 + y^2 = r^2 or a circular object represented by an equation Ax^2 + By^2 = r^2 has 2 y-intercepts and 2 x-intercepts.
If the problem is 2x^2+11x+12, then it has 2 x-intercepts. (Correct On Apex)
y-intercept: 2 x-intercept: 4
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[ y = 2x + 4 ] represents a single line, with slope = 2 and y-intercept = 4.
there can be 0, 1, 2, or infinite intercepts for a parabola 0 intercepts occurs when the parabola does not meet the 2nd line 1 occurs when the parabola intersects a line at the vertex 2 occurs when the line does not intersect at the vertex, but still intersects the parabola infinite occurs when there are 2 parabolas, that although they may be written differently, are the same on a graph.
for the equation:5x + 10y = 20, the two intercepts are:x = 0 , y = 2 or (0,2)y = 0 , x = 4 or (4,0)The graph is a straight line passing through the two intercepts (0,2) and (4,0)
For the x intercepts, y = 0 ie 0 = 2x2 + 2x - 4 or x2 + x - 2 = 0 so that (x + 2)*(x - 1) = 0 So the intercepts are (-2,0) and (1,0)
Y = 3x - 2This is the equation of a straight line that intercepts the Y axis at -2. It has a gradient of 3/1, meaning that for every unit moved to the right, the line rises three units up the y axis.
5x²=0 X=0 the function y=5x² only intercepts x when x = 0
You find the intercepts on the x and y axis: First, sub in x=0, giving you y=4. Then sub in y=0, giving you x=-4. So your intercepts are (0,4) and (-4,0). Plot these 2 points, and draw a line between them (you can do this since your function is a straight line, not a curve).
If a line includes the points (2, 3) and (-6, -4), then-- its slope is 7/8 = 0.875-- it intercepts the x-axis at x= 6.4/7 = -0.9143 (rounded)-- it intercepts the y-axis at y= 0.8
x = ±2
x^2+8x=20 x^2+8x-20=0 (x+10)(x-2)=0 x=-10 and x=2 are the roots (intercepts) (-10,0) and (2,0) are the x-intercepts.