-w³ (w+2)³(w - 4)º(w - 3) w² (w + 2)³ (w − 3)³ (w+9)¹ Given m(w) Round all answers to 3 decimal places as needed. If the answer doesn't exist, type DNE. answer the following questions: a) The domain of m in set notation and interval notation is: Set Notation: {ww is a real number and w Interval Notation: o(-∞, -9) U(-9, -2) U(-2, 0) U (0, 3) U (3,00) b) The w-intercept(s) are: c) The vertical asymptotes of m are at w = Write the answer(s) as just numbers separated by commas. O (4,0) }-9,-2,0,3 OF 0, 9
-w³ (w+2)³(w - 4)º(w - 3) w² (w + 2)³ (w − 3)³ (w+9)¹ Given m(w) Round all answers to 3 decimal places as needed. If the answer doesn't exist, type DNE. answer the following questions: a) The domain of m in set notation and interval notation is: Set Notation: {ww is a real number and w Interval Notation: o(-∞, -9) U(-9, -2) U(-2, 0) U (0, 3) U (3,00) b) The w-intercept(s) are: c) The vertical asymptotes of m are at w = Write the answer(s) as just numbers separated by commas. O (4,0) }-9,-2,0,3 OF 0, 9
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question

Transcribed Image Text:-, answer the following questions:
-w³ (w+2) ³ (w - 4) ³ (w - 3)
Given m(w)
w7 (w + 2) (w-3)³ (w +9)¹
Round all answers to 3 decimal places as needed. If the answer doesn't exist, type DNE.
a) The domain of m in set notation and interval notation is:
Set Notation: {w w is a real number and w
Interval Notation:
0 (-∞, -9) U (-9, -2) U (-2, 0) U (0, 3) U (3, ∞0)
b) The w-intercept(s) are:
c) The vertical asymptotes of m are at w
Write the answer(s) as just numbers separated by commas.
d) m has a hole at the ordered pair:
Write each hole as an ordered pair. Do not do any rounding until the final answer.
e) The m(w)-intercept is:
ODNE
f) The end behavior of m is:
RH: As
w
LH: As
or wor
→
m(w)
Om(w)
-∞
(4,0)
8
-9,-2,0,3
Horizontal Asymptote:
DNE
Write the horizontal asymptote as y = # if it exists. If it doesn't exist, type DNE.
OF 0, 9
(3,0), (-2, 607.247)
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