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      • The axis of symmetry is an imaginary line that makes the shape symmetrical about it. In other words, it divides the shape into two halves such that each half is a mirror image of the other. If we fold and unfold an object along the axis of symmetry, the two sides are identical.
  1. Axis of Symmetry Definition. The axis of symmetry is an imaginary line that divides a figure into two identical parts such that each part is a mirror reflection of one another. When the figure is folded along the axis of symmetry, the two identical parts superimpose.

  2. Oct 8, 2024 · According to the definition, the axis of symmetry is the midpoint of its two x-intercepts. To find the x-intercept, substituting y = 0 in the equation (i), we get. 0 = ax 2 + bx. ⇒ x (ax + b) = 0. ⇒ x = 0 and x = − b 2 a. Now, the mid-point formula is x = (x 1 + x 2) 2. ⇒ x = (0 + (− b a)) 2.

  3. Every parabola has an axis of symmetry which is the line that divides the graph into two perfect halves. On this page, we will practice drawing the axis on a graph, learning the formula, stating the equation of the axis of symmetry when we know the parabola's equation.

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  4. Aug 3, 2023 · The axis of symmetry is an imaginary line that makes the shape symmetrical about it. In other words, it divides the shape into two halves such that each half is a mirror image of the other. If we fold and unfold an object along the axis of symmetry, the two sides are identical.

  5. Feb 1, 2024 · The axis of symmetry is the vertical line that goes through the vertex, dividing the parabola into two equal parts. If \(h\) is the \(x\)-coordinate of the vertex, then the equation for the axis of symmetry is \(x=h\).

  6. Sep 23, 2022 · The axis of symmetry is a straight line that makes the shape of the object symmetrical. In this step-by-step guide, you learn more about the definition of the axis of symmetry and how to find the axis of symmetry of quadratic functions.

  7. Jun 4, 2023 · The axis of symmetry is a vertical line through the vertex whose equation is x = h.

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