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How do you graph y equals negative2x2 plus 5? - Answers
the quadratical functions 's form is : y=ax2 +bx+c first you have to find (-b/2a) and get its value . Draw the graph and try random 2 other values for x (I prefer you try one greater than -b/2a and other less one ) then connect between the points with a curvy line :) y = 2x2 + 5 First, the parabola opens upward (a > 0), the axis of symmetry is the y-axis (b = 0), the y-intercept is 5 (c = 5), vertex is (0, 5) since it lies on the axis of symmetry, and there are not x-intercepts (ac > b2) . So that you need to find just one point which will give you its symmetric point. Let x = 1, y = 7; (1, 7) its symmetric point is (-1, -7). Plot (0, 5), (-1, -7), (1, 7), then draw a smooth curve that passes through these points.
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How do you graph y equals negative2x2 plus 5? - Answers
the quadratical functions 's form is : y=ax2 +bx+c first you have to find (-b/2a) and get its value . Draw the graph and try random 2 other values for x (I prefer you try one greater than -b/2a and other less one ) then connect between the points with a curvy line :) y = 2x2 + 5 First, the parabola opens upward (a > 0), the axis of symmetry is the y-axis (b = 0), the y-intercept is 5 (c = 5), vertex is (0, 5) since it lies on the axis of symmetry, and there are not x-intercepts (ac > b2) . So that you need to find just one point which will give you its symmetric point. Let x = 1, y = 7; (1, 7) its symmetric point is (-1, -7). Plot (0, 5), (-1, -7), (1, 7), then draw a smooth curve that passes through these points.
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How do you graph y equals negative2x2 plus 5? - Answers
the quadratical functions 's form is : y=ax2 +bx+c first you have to find (-b/2a) and get its value . Draw the graph and try random 2 other values for x (I prefer you try one greater than -b/2a and other less one ) then connect between the points with a curvy line :) y = 2x2 + 5 First, the parabola opens upward (a > 0), the axis of symmetry is the y-axis (b = 0), the y-intercept is 5 (c = 5), vertex is (0, 5) since it lies on the axis of symmetry, and there are not x-intercepts (ac > b2) . So that you need to find just one point which will give you its symmetric point. Let x = 1, y = 7; (1, 7) its symmetric point is (-1, -7). Plot (0, 5), (-1, -7), (1, 7), then draw a smooth curve that passes through these points.
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