Question

The functions f, g, and h are defined as follows. $f(x) = -4 + \sqrt{9+x}$ $g(x) = -2|x-12|$ $h(x) = \frac{1+4x^2}{x^2}$ Find $f(-5)$, $g(4)$, and $h(2)$. Simplify your answers as much as possible. $f(-5) = []$ $g(4) = []$ $h(2) = []$

Name: the functions f g and h are defined as follows fx 4 sqrt9x gx 2x 12 hx frac14x2x2 find f 5 g4 and h2 simplify your answers as much as possible f 5 g4 h2 43476
Uploaded: 2024-02-12T19:35:26-08:00
Duration: 1 min 39 s
Channel: Marcella Sippey
Description: the functions f g and h are defined as follows fx 4 sqrt9x gx 2x 12 hx frac14x2x2 find f 5 g4 and h2 simplify your answers as much as possible f 5 g4 h2 43476

          The functions f, g, and h are defined as follows.
$f(x) = -4 + \sqrt{9+x}$
$g(x) = -2|x-12|$
$h(x) = \frac{1+4x^2}{x^2}$
Find $f(-5)$, $g(4)$, and $h(2)$.
Simplify your answers as much as possible.
$f(-5) = []$
$g(4) = []$
$h(2) = []$

$the functions f g and h are defined as follows fx 4 sqrt9x gx 2x 12 hx frac14x2x2 find f 5 g4 and h2 simplify your answers as much as possible f 5 g4 h2 43476$

Added by Todd S.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Marcella Sippey

02/12/2024

Step 1

$f(-5) = -4 + \sqrt{9+(-5)}$ $f(-5) = -4 + \sqrt{9-5}$ $f(-5) = -4 + \sqrt{4}$ $f(-5) = -4 + 2$ $f(-5) = -2$ Show more…

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The functions f, g, and h are defined as follows. $f(x) = -4 + \sqrt{9+x}$ $g(x) = -2|x-12|$ $h(x) = \frac{1+4x^2}{x^2}$ Find $f(-5)$, $g(4)$, and $h(2)$. Simplify your answers as much as possible. $f(-5) = []$ $g(4) = []$ $h(2) = []$