Question

The graph of the function $y = f(x)$ (shown here) on the domain $x \in (-10, 10]$ consists of two line segments and one semi-circle of radius 5 connecting the points $(-5, 10)$ and $(5, 10)$. (a) What is the range of $f(x)$? (b) For how many values of $x$ does $f(x) = 8$? What are those approximate $x$ values? (c) Find a piecewise-defined function formula for $y = f(x)$.

Name: the graph of the function y fx shown here on the domain x in 10 10 consists of two line segments and one semi circle of radius 5 connecting the points 5 10 and 5 10 a what is the range of fx 02635
Uploaded: 2022-10-14T18:00:00-08:00
Duration: 2 min 2 s
Channel: Gregory Higby
Description: the graph of the function y fx shown here on the domain x in 10 10 consists of two line segments and one semi circle of radius 5 connecting the points 5 10 and 5 10 a what is the range of fx 02635

          The graph of the function $y = f(x)$ (shown here) on the domain $x \in (-10, 10]$ consists of two line segments and one semi-circle of radius 5 connecting the points $(-5, 10)$ and $(5, 10)$.
(a) What is the range of $f(x)$?
(b) For how many values of $x$ does $f(x) = 8$? What are those approximate $x$ values?
(c) Find a piecewise-defined function formula for $y = f(x)$.

the graph of the function y fx shown here on the domain x in 10 10 consists of two line segments and one semi circle of radius 5 connecting the points 5 10 and 5 10 a what is the range of fx 02635

Added by Kevin B.

Precalculus with Limits

Ron Larson 2nd Edition

Instant Answer

Solved by Expert Gregory Higby

10/14/2022

Step 1

The range of a function is the set of all possible output values (y-values). From the graph, the lowest y-value is 0, which occurs at $x = -10$ and $x = 10$. The highest y-value is 15, which occurs at $x = 0$. The graph is continuous between these Show more…

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The graph of the function $y = f(x)$ (shown here) on the domain $x \in (-10, 10]$ consists of two line segments and one semi-circle of radius 5 connecting the points $(-5, 10)$ and $(5, 10)$. (a) What is the range of $f(x)$? (b) For how many values of $x$ does $f(x) = 8$? What are those approximate $x$ values? (c) Find a piecewise-defined function formula for $y = f(x)$.