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The function .
Apply derivative on each side with respect to .
(a) Graph the function .
Graph of the function :
(b)
Perform Newton approximation for .
Observe the table,
Zero of the function is .
(c)
Perform Newton approximation for .
Observe the table,
Zero of the function is .
(d)
The points and
and .
Find the tangent lines.
At the point :
.
At the point :
.
Graph the tangent lines.
Observe the graph :
The -intercept of is .
The -intercept of is .
The -intercepts correspond to the values resulting from the first iteration of Newton s method.
(e) If the initial estimate is not sufficiently close to the desired zero of a function, the -intercept of the corresponding tangent line to the function may approximate a second zero of the function.
(a) Graph of the function :
(b) Zero of the function is .
(c) Zero of the function is .
(d) The -intercept of is .
The -intercept of is .
The -intercepts correspond to the values resulting from the first iteration of Newton s method.
(e) If the initial estimate is not sufficiently close to the desired zero of a function, the -intercept of the corresponding tangent line to the function may approximate a second zero of the function.
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