Yes, all parabolas are symmetric. They exhibit symmetry about their axis of symmetry, which is a vertical line that passes through the vertex of the parabola. This means that for any point on one side of the axis, there is a corresponding point at an equal distance on the other side. Whether the parabola opens upward or downward, this symmetry remains consistent.
Because a square has all equal sides. Thus by cutting in half, it will always be symmetric.
yes
Symmetric
yes, it is both symmetric as well as skew symmetric
Symmetric is a term used to describe an object in size or shape. For example, you could say that an orange is symmetric to the sun or a glass is symmetric to a cone
Some triangles are symmetric, while others are not. All equilateral and isosceles triangles are symmetric.all triangles are symmetric.
The eigen values of a real symmetric matrix are all real.
Any and all conics, parabolas included, take the form Ax2 + Bxy + Cy2 + Dx + Ey + F = 0, with A, B, and C not all zero. The parabolas themselves have B2 - 4AC = 0.
A determinant D = dij where i = 1,2,...,n and j = 1,2,...,n is symmetric if dij = dji for all i, j.A determinant D = dij where i = 1,2,...,n and j = 1,2,...,n is symmetric if dij = dji for all i, j.A determinant D = dij where i = 1,2,...,n and j = 1,2,...,n is symmetric if dij = dji for all i, j.A determinant D = dij where i = 1,2,...,n and j = 1,2,...,n is symmetric if dij = dji for all i, j.
Because a square has all equal sides. Thus by cutting in half, it will always be symmetric.
Becuase a parabola is an arch shape so that is why the 'golden arches' are parabolas.
No, a figure can be asymmetrical.
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NO. They do not oscillate.
yes
symmetric about the y-axis symmetric about the x-axis symmetric about the line y=x symmetric about the line y+x=0
hyperbolas have an eccentricity (fixed point to fixed line ratio) that is greater than 1, while the parabolas have an exact eccentricity that is equal to 1. And hyperbolas are always come in pairs while parabolas are not.