Answer all questions in the space provided. Show ALL your steps in your calculations. Answer in complete sentences when necessary. Application: Fill in values for the constants with your own choice of numbers for the variables (all numbers must be different). Then use the following information to analyze and sketch the function as done in class. For Critical point(s) identified this question you will have include all the following: Points of inflection, cusps or comers identified Domain and Range determined from function and graph Holes identified Vertical asymptote(s), and behaviour around it are determined Horizontal/Oblique asymptote(s) and end behaviour determined Intercepts identified All intervals identified Areas of Increase/Decrease determincd for cach interval Concavity determined for each interval ax² – b y = g(x) = a, b, c, d, e e I cx2 + dx + e Extrema and points of inflection identified Ox? – O Graph of function matches the function analysis Communication: | y = g(x) = Ox² + Ox + O Labels, scale, etc Overall graph shape Domain: Range: Holes:

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 94E
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Answer all questions in the space provided. Show ALL your steps in your calculations. Answer in complete sentences when necessary. 

Answer all questions in the space provided.
Show ALL your steps in your calculations.
Answer in complete sentences when necessary.
Application:
Fill in values for the constants with your own choice
of numbers for the variables (all numbers must be
different). Then use the following information to
analyze and sketch the function as done in class. For Critical point(s) identified
this question you will have include all the following: Points of inflection, cusps or comers identified
Domain and Range determined from function and graph
Holes identified
Vertical asymptote(s), and behaviour around it are determined
Horizontal/Oblique asymptote(s) and end behaviour determined
Intercepts identified
All intervals identified
Areas of Increase/Decrease determincd for cach interval
Concavity determined for each interval
ax² – b
y = g(x) =
a, b, c, d, e e I
cx2 + dx + e
Extrema and points of inflection identified
Ox? – O
Graph of function matches the function analysis
Communication:
|
y = g(x) =
Ox² + Ox + O
Labels, scale, etc
Overall graph shape
Domain:
Range:
Holes:
Asymptotes and end behaviours:
Chart
Intercepts: f'(x)
f(x)
S(x)
S"(x)
Transcribed Image Text:Answer all questions in the space provided. Show ALL your steps in your calculations. Answer in complete sentences when necessary. Application: Fill in values for the constants with your own choice of numbers for the variables (all numbers must be different). Then use the following information to analyze and sketch the function as done in class. For Critical point(s) identified this question you will have include all the following: Points of inflection, cusps or comers identified Domain and Range determined from function and graph Holes identified Vertical asymptote(s), and behaviour around it are determined Horizontal/Oblique asymptote(s) and end behaviour determined Intercepts identified All intervals identified Areas of Increase/Decrease determincd for cach interval Concavity determined for each interval ax² – b y = g(x) = a, b, c, d, e e I cx2 + dx + e Extrema and points of inflection identified Ox? – O Graph of function matches the function analysis Communication: | y = g(x) = Ox² + Ox + O Labels, scale, etc Overall graph shape Domain: Range: Holes: Asymptotes and end behaviours: Chart Intercepts: f'(x) f(x) S(x) S"(x)
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