intervals where f is increasing intervals where f is decreasing of all local of f of all local and y coordinates minimum(s) and y coordinates maximum(s) of f intervals where f is concave up tervals where f is concave down dy coordinates of all inflection (√2,-3.7) am

Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter7: Integration
Section7.3: Area And The Definite Integral
Problem 37E: Heat Gain The following graphs show the typical heat gain, in BTU per hour per square foot, for...
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Using the information from the table below, draw the graph for a function f. Label all intercepts, horizontal and
vertical asymptote(s), inflection point(s) for full credit.
Domain of f
x and y coordinates of r- intercepts of f
x and y coordinates of y- intercepts of f
Equation(s) of vertical asymptote(s)
Equation(s) of horizontal asymptote(s)
Critical number(s)
Open intervals where f is increasing
Open intervals where f is decreasing
x and y coordinates of all local
minimum(s) of f
x and y coordinates of all local
maximum(s) of f
Open intervals where f is concave up
Open intervals where f is concave down
x and y coordinates of all inflection
point(s) of f
(-∞, 0) U (0, ∞)
(−1, 0), (¹, 0)
NONE
x=0
y=-2
−1, 1
-∞, -1), (1, 0)
(-1,0), (0, 1)
(1,-4)
(-1,0)
(-∞,
√2), (0, 1)
(-1,0), (1,00)
(√2, -3.7) and (-√2,-0.2)
Transcribed Image Text:Using the information from the table below, draw the graph for a function f. Label all intercepts, horizontal and vertical asymptote(s), inflection point(s) for full credit. Domain of f x and y coordinates of r- intercepts of f x and y coordinates of y- intercepts of f Equation(s) of vertical asymptote(s) Equation(s) of horizontal asymptote(s) Critical number(s) Open intervals where f is increasing Open intervals where f is decreasing x and y coordinates of all local minimum(s) of f x and y coordinates of all local maximum(s) of f Open intervals where f is concave up Open intervals where f is concave down x and y coordinates of all inflection point(s) of f (-∞, 0) U (0, ∞) (−1, 0), (¹, 0) NONE x=0 y=-2 −1, 1 -∞, -1), (1, 0) (-1,0), (0, 1) (1,-4) (-1,0) (-∞, √2), (0, 1) (-1,0), (1,00) (√2, -3.7) and (-√2,-0.2)
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