A symmetric equation is a mathematical expression that remains unchanged when the variables are interchanged. In the context of geometry, particularly in three-dimensional space, it often describes a surface or curve where the relationship between the variables is invariant under symmetry operations, such as reflection or rotation. For example, the equation (x^2 + y^2 = r^2) is symmetric with respect to the x-axis and y-axis, representing a circle centered at the origin.
To determine if a graph is symmetric with respect to the x-axis, check if replacing (y) with (-y) in the equation yields an equivalent equation. For y-axis symmetry, replace (x) with (-x) and see if the equation remains unchanged. For origin symmetry, replace both (x) with (-x) and (y) with (-y) and verify if the equation is still the same. If the equation holds true for any of these conditions, the graph exhibits the corresponding symmetry.
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
A sponge is neither bilateral or radial symmetric. It doesn't have any symmetry.
To determine if a graph is symmetric with respect to the x-axis, check if replacing (y) with (-y) in the equation yields an equivalent equation. For y-axis symmetry, replace (x) with (-x) and see if the equation remains unchanged. For origin symmetry, replace both (x) with (-x) and (y) with (-y) and verify if the equation is still the same. If the equation holds true for any of these conditions, the graph exhibits the corresponding symmetry.
symmetric about the y-axis symmetric about the x-axis symmetric about the line y=x symmetric about the line y+x=0
Yes a flower is symmetric.
Symmetric
The answer is not avalible
yes, it is both symmetric as well as skew symmetric
yes
es she is symmetric
Alphonsus Lawrence O'Toole has written: 'On symmetric functions and symmetric functions of symmetric functions' -- subject(s): Symmetric functions
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
A sponge is neither bilateral or radial symmetric. It doesn't have any symmetry.
A Bessel function is any of a class of functions which are solutions to a particular form of differential equation and are typically used to describe waves in a cylindrically symmetric system.