symmetric about the y-axis
symmetric about the x-axis
symmetric about the line y=x
symmetric about the line y+x=0
The only shape that is symmetric about a point are a circle, sphere and their multi-dimensional counterparts. There are many more functions that are symmetric about the axes or specific lines.
x = constant.
a family function
They are both continuous, symmetric distribution functions.
f and g are inverse functions.
The only shape that is symmetric about a point are a circle, sphere and their multi-dimensional counterparts. There are many more functions that are symmetric about the axes or specific lines.
The answer will depend on which functions are inverted.The answer will depend on which functions are inverted.The answer will depend on which functions are inverted.The answer will depend on which functions are inverted.
Alphonsus Lawrence O'Toole has written: 'On symmetric functions and symmetric functions of symmetric functions' -- subject(s): Symmetric functions
If you reflect a function across the line y=x, you will have a graph of the inverse. For trigonometric problems: y = sin(x) has the inverse x=sin(y) or y = sin-1(x)
An inverse is NOT called a circular function. Only inverse functions that are circular functions are called circular functions for obvious reasons.
These are the for inverse operations:Multiplications inverse is divisionDivisions inverse is multiplicationAdditions inverse is subtractionSubtractions inverse is addition
Symmetric wave functions remain unchanged when particles are exchanged, while antisymmetric wave functions change sign when particles are exchanged.
No.Some functions have no inverse.
An even function is symmetric about the y-axis. An odd function is anti-symmetric.
They are hyperbolae.
The inverse of the inverse is the original function, so that the product of the two functions is equivalent to the identity function on the appropriate domain. The domain of a function is the range of the inverse function. The range of a function is the domain of the inverse function.
inverse function