Find the maximum and minimum values, if any, of the following function

1.	Find the maximum and minimum values, if any, of the following functions given by f(x)=\|x+2\|−1 g(x)=−\|x+1\|+3 h(x)=sin (2x)+5 f(x)=\|sin 4x+3\| h(x)=x+1, x ϵ (−1,1)
Answer» Find the maximum and minimum values, if any, of the following functions given by $f (x) = \| x + 2 \| - 1$ $g (x) = - \| x + 1 \| + 3$ $h (x) = s i n (2 x) + 5$ $f (x) = \| s i n 4 x + 3 \|$ $h (x) = x + 1, x ϵ (- 1, 1)$

Find the maximum and minimum values, if any, of the following functions given by f(x)=|x+2|−1 g(x)=−|x+1|+3 h(x)=sin (2x)+5 f(x)=|sin 4x+3| h(x)=x+1, x ϵ (−1,1)

Answer»

Find the maximum and minimum values, if any, of the following functions given by

$f (x) = | x + 2 | - 1$

$g (x) = - | x + 1 | + 3$

$h (x) = s i n (2 x) + 5$

$f (x) = | s i n 4 x + 3 |$

$h (x) = x + 1, x ϵ (- 1, 1)$