Question

Using the following analysis chart and information provided, sketch a curve for f(x). Vertical Asymptote at x = 1 $\lim_{x \to \infty} = 0$ $\lim_{x \to -\infty} = 0$ Significant points: $(-1, \frac{1}{4})$, $(-2, -\frac{2}{9})$, $(0, 0)$ Intervals $(-\infty, -2)$ $(-2, -1)$ $(-1, 1)$ $(1, \infty)$ f'(x) $- $- $+ $+ f''(x) $+ $- $+ $+$

          Using the following analysis chart and information provided, sketch a curve for f(x).
Vertical Asymptote at x = 1
$\lim_{x \to \infty} = 0$
$\lim_{x \to -\infty} = 0$
Significant points: $(-1, \frac{1}{4})$, $(-2, -\frac{2}{9})$, $(0, 0)$
Intervals			$(-\infty, -2)$	$(-2, -1)$	$(-1, 1)$	$(1, \infty)$
f'(x)			$-	$-	$+	$+
f''(x)			$+	$-	$+	$+$

Using the following analysis chart and information provided, sketch a curve for f(x).
Vertical Asymptote at x = 1
limx →∞ = 0
limx → -∞ = 0
Significant points: (-1, (1)/(4)), (-2, -(2)/(9)), (0, 0)
Intervals (-∞, -2) (-2, -1) (-1, 1) (1, ∞)
f'(x) -- ++
f”(x) +- ++

Added by Cynthia L.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Jeyasree R T

04/11/2020

Step 1

This suggests that the curve will approach the x-axis as x goes to infinity in both directions. Show more…

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Using the following analysis chart and information provided, sketch a curve for f(x). Vertical Asymptote at x=1 lim_(x->infty )=0 lim_(x->-infty )=0 Significant points: (-1,(1)/(4)),(-2,-(2)/(9)),(0,0) Paragraph f"(x) fx) Intervals Significant points: a-8 lim=0 lim=0 Vertical Asymptote at x=1 I U A + -,-22,-1-1,1 -1,-2,-0,0 Using the following analysis chart and information provided, sketch a curve for f(x). Y + + ^+ + 1,