-32 -40 (-25,-4) (a) f (2) (b) Place the appropriate inequality based on f (1) f (4) (c) The interval where f (x) <0 is (d) A valley on a graph (or low point(s)) can be called a local minimum point(s). These local minimums are referenced by the OUTPUT value at the low point. In the graph above there are two valleys, so the local minimum values are (lower of the two) and (higher of the two)

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Answer the following problems based on the graph of y=f(x)
40-
ents
32
(2,22)
24
16
2.
-24
-32
-40
(-2.5,-43)
(a) ƒ (2) =
%3D
rces
(b) Place the appropriate inequality based on f(1)
f (4)
(c) The interval where f (x) < 0 is
(d) A valley on a graph (or low point(s)) can be called a local minimum point(s). These local
minimums are referenced by the OUTPUT value at the low point. In the graph above there are
two valleys, so the local minimum values are
(lower of the two) and
(higher of the two).
Transcribed Image Text:Answer the following problems based on the graph of y=f(x) 40- ents 32 (2,22) 24 16 2. -24 -32 -40 (-2.5,-43) (a) ƒ (2) = %3D rces (b) Place the appropriate inequality based on f(1) f (4) (c) The interval where f (x) < 0 is (d) A valley on a graph (or low point(s)) can be called a local minimum point(s). These local minimums are referenced by the OUTPUT value at the low point. In the graph above there are two valleys, so the local minimum values are (lower of the two) and (higher of the two).
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In this question we will use basic of calculus i.e concept of reading of graph.

We will simply read the graph and get the required values from the given graph.

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