Find the following for the function

f (x) = x/x^2+1

a) f (-x)

b) - f (x)

c) f (0)

d) f (3)

e) f (-3)

f) f (x+3)

g) f (4x)

h) f (x+h)

a. Is it possible for a shape to have both reflectional and rotational symmetry? If so, provide an example with a line of symmetry for reflectional rotation and the minimum degree of rotation for rotational symmetry. If not, explain why.

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