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Concept explainers
a.
To calculate: the values of
a.
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Answer to Problem 6E
Explanation of Solution
Given information: the graph of function g is provided,
Graph:
Interpretation:
In the graph, the value of
Similarly, the corresponding y -values for,
Hence,
b.
the domain and the range of the provided graph
b.
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Answer to Problem 6E
The domain and range of g is [-2,8] and [2,7], respectively.
Explanation of Solution
Given information: the graph of function g is provided,
Graph:
Interpretaion:
The domain of the function g is all the x -values of the points on the graph, and the range is all the corresponding y -values.
From the graph of g , we see that the domain of g is the interval [-2, 8] and the range of g is the interval [2, 7].
Hence, the domain and range of g is [-2,8] and [2,7], respectively.
c.
To calculate: the value of x for which g ( x ) = 4
c.
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Answer to Problem 6E
the value of x for which g ( x ) = 3 is
Explanation of Solution
Given information: the graph of function g is provided,
Graph:
The function value of g ( a ) from the graph of g , is the height of the graph above the x -axis at x = a ,
Therefore, g ( x ) = 4 is the x -value on the x -axis where the height above it is 4, that are,
hence, the value of x for which g ( x ) = 3 is
d.
To calculate: the values for
d.
![Check Mark](/static/check-mark.png)
Answer to Problem 6E
the values of x for
Explanation of Solution
Given information: the graph of function h is provided,
Graph:
Interpretation:
When
Therefore, the x-values from the graph for
Hence, the values of x for
Chapter 2 Solutions
EBK PRECALCULUS: MATHEMATICS FOR CALCUL
- 3) If a is a positive number, what is the value of the following double integral? 2a Love Lv 2ay-y² .x2 + y2 dadyarrow_forward16. Solve each of the following equations for x. (a) 42x+1 = 64 (b) 27-3815 (c) 92. 27² = 3-1 (d) log x + log(x - 21) = 2 (e) 3 = 14 (f) 2x+1 = 51-2xarrow_forward11. Find the composition fog and gof for the following functions. 2 (a) f(x) = 2x+5, g(x) = x² 2 (b) f(x) = x²+x, g(x) = √√x 1 (c) f(x) = -1/2) 9 9(x) = х = - Xarrow_forward
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