Find three different zeros of f(x) 24

College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter2: Functions
Section: Chapter Questions
Problem 25P
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Only do the question that is circled in blue.

Sandbox Mode (with Sample Questions)
10
Directions: Now, all you need to do is put in your very
first guess, and the "Fill Table" button will take it from
there. (You still need to press it once for each row.)
You can also change the function being graphed, using
the function box below the graph.
-5
(0, 1.759)
Take this opportunity to really look at what happens
visually with our tangent line as we repeat the process.
(1.759, 0)
-5
10
-5
Fill in Table
Reset Table
-10
Enter an expression below to have Desmos graph it.
[Don't write f (x) = or y= , and make sure that you
First Guess
use x as your variable.]
Function Box
+xg =
3.140740740740741
f(x) =
2.1573139425079715
(*) ** =
- 1
4
24
+x2 =
1.8068937387697588
Sample questions:
Find three different zeros of f(x) = -
1
+x =
1.7596071843849035
+x =
1.7587707428260164
Approximate v5. (Hint: Look at how we set up
equations to find V2 and v5.)
(3)
+x3 =
1.7587707428260164
Transcribed Image Text:Sandbox Mode (with Sample Questions) 10 Directions: Now, all you need to do is put in your very first guess, and the "Fill Table" button will take it from there. (You still need to press it once for each row.) You can also change the function being graphed, using the function box below the graph. -5 (0, 1.759) Take this opportunity to really look at what happens visually with our tangent line as we repeat the process. (1.759, 0) -5 10 -5 Fill in Table Reset Table -10 Enter an expression below to have Desmos graph it. [Don't write f (x) = or y= , and make sure that you First Guess use x as your variable.] Function Box +xg = 3.140740740740741 f(x) = 2.1573139425079715 (*) ** = - 1 4 24 +x2 = 1.8068937387697588 Sample questions: Find three different zeros of f(x) = - 1 +x = 1.7596071843849035 +x = 1.7587707428260164 Approximate v5. (Hint: Look at how we set up equations to find V2 and v5.) (3) +x3 = 1.7587707428260164
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