Find the absolute extreme values of the function on the interval.
-f(x) = csc x, - $Find the absolute extreme values of the function on the interval. -f(x) = csc x, - \le x \le A) absolute maximum is 1 at x = \pi ; absolute minimum is -1 at x = \pi B) absolute maximum does not exist; absolute minimum does not exist C) absolute maximum is 0 at x = - \pi ; absolute minimum is -1 at x = \pi D) absolute maximum is -1 at x = \pi ; absolute minimum is 1 at x = 0$

\le

\le

$Find the absolute extreme values of the function on the interval. -f(x) = csc x, - \le x \le A) absolute maximum is 1 at x = \pi ; absolute minimum is -1 at x = \pi B) absolute maximum does not exist; absolute minimum does not exist C) absolute maximum is 0 at x = - \pi ; absolute minimum is -1 at x = \pi D) absolute maximum is -1 at x = \pi ; absolute minimum is 1 at x = 0$
A) absolute maximum is 1 at x =

\pi

; absolute minimum is -1 at x =

\pi

B) absolute maximum does not exist; absolute minimum does not exist
C) absolute maximum is 0 at x = -

\pi

; absolute minimum is -1 at x =

\pi

D) absolute maximum is -1 at x =

\pi

; absolute minimum is 1 at x = 0

Write the Formula for Newton's Method and Use the Given

Multiple Choice

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