Give a real life example of a type 1 error as well as a type 2
error and in the context of your example explain how you could
reduce the chances of each of them.
If f(x)=sign(x−2)+|x+2| for (-4,4] and you extend f(x) to a
periodic function on the real line, and F(x) is the Fourier series
of f(x). Which of the following options are correct? (Select all
that apply.)
I. F(1)=2.
II. F(0)=1.
III. f(x) is continuous on the interval.
IV. F(x) is an odd function.
V. F(x) is continuous on the interval.