Refer to Problem 39 . John procrastinates and does not make his first $1,000 deposit into an IRA until he is 36 . But then he continues to deposit $1,000 each year until he is 65 ( 30 deposits in all). If John's IRA also earns 6.4 % compounded annually, how much is in his IRA when he makes his last deposit on his 65 th birthday?
Refer to Problem 39 . John procrastinates and does not make his first $1,000 deposit into an IRA until he is 36 . But then he continues to deposit $1,000 each year until he is 65 ( 30 deposits in all). If John's IRA also earns 6.4 % compounded annually, how much is in his IRA when he makes his last deposit on his 65 th birthday?
Solution Summary: The author calculates the amount earned in the IRA when John makes his last deposit on his 65th birthday.
Refer to Problem
39
. John procrastinates and does not make his first
$1,000
deposit into an IRA until he is
36
. But then he continues to deposit
$1,000
each year until he is
65
(
30
deposits in all). If John's IRA also earns
6.4
%
compounded annually, how much is in his IRA when he makes his last deposit on his
65
th
birthday?
2. Use Broyden's method to solve the nonlinear system
x² + y²+sin(x + y)
x+y+cos(xy)
= a
=
= 5
where a is the number formed by the first two digits of your SUID.
Try at least two different starting points (or more, if needed to find a solution).
Report the outcome of running the method for each starting point. Was the root
you found always the same?
The correct answer is Ccould you show me how to do it by finding a0 and and akas well as setting up the piecewise function and integrating
This is an example only. What can be a simialr equation with differnet numbers using logs and can have a mistake in one of the steps and what will be the correct way to solve it. Thanks
Chapter 3 Solutions
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