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1. Write a program that allows the user to do a payroll
listing on any number of employees, up to a maximum of
20, for a one week period. **This program must be
written using functions**. The program is to be
broken into various tasks, each task will be coded as a
function. Each function will be passed arguments and
possibly will return a value back from the function.
When the user indicates he/she wishes to stop the input
of employee data, the program will display totals for
the computed values.
The following shows a sample run of the program with
user inputs in **boldface**.
> **payroll**
BOJ Payroll v2.0
Enter Employee Number : **123-45-6789**
Enter Regular Hours Worked : **40**
Enter Overtime Hours Worked : **0**
Enter Hourly Pay Rate : **15.00**
Enter Marital Status( M or S ) : **M**
Enter number of Exemptions taken(0-4) : **2**
Computed Gross Pay : $600.00
Computed Federal Tax :-$126.90
Computed State Tax :-$ 63.45
---------------
Computed Net Pay : $409.65
Do you wish to do another(Y/N)? **Y**
Enter Employee Number : **234-56-7890**
Enter Regular Hours Worked : **40**
Enter Overtime Hours Worked : **0**
Enter Hourly Pay Rate : **20.00**
Enter Marital Status( M or S ) : **S**
Enter number of Exemptions taken(0-4) : **0**
Computed Gross Pay : $800.00
Computed Federal Tax :-$217.50
Computed State Tax :-$108.00
---------------
Computed Net Pay : $474.50
Do you wish to do another(Y/N)? **N**
Employee Payroll Summary
Gross Federal State Net
Pay Tax Tax Pay
--------- --------- --------- ----------
Totals $1400.00 $ 471.30 $ 171.45 $ 933.65
Employee Number is declared as a variable and
assigned a value by the user as each employee's data is
processed. Character Data.
Regular Hours Worked is declared as a variable and is
input by the user as each employee's data is processed.
Integer Data. Not to exceed 40 hours.
Overtime Hours Worked is declared as a variable
and is input by the user as each employee's data is
processed. Integer Data.
Hourly Pay Rate is declared as a variable and is input
by the user as each employee's data is processed. Float
Data. Not to exceed 55.00 dollars per hour.
Marital Status is declared as a variable and is input
by the user as each employee's data is processed. Only
M or S may be input.
Exemptions is declared as a variable and is input by
the user as each employee's data is processed. This
is the number of tax exemptions the employee is taking.
In this program, the only allowable values for
exemptions is 0 thru 4. Integer Data.
Weekly Gross Pay is a computed value derived from
Regular Hours Worked multiplied by Hourly Pay Rate
plus Overtime Hours Worked multiplied by the product
of Hourly Pay Rate multiplied by 1.5.
Deductions is a computed value to indicate the
amount of tax deductions, both federal and state,
needed to be subtracted from the Adjusted Gross Pay.
Adjusted Gross Pay is computed by taking the number
of Exemptions an employee has and multiplying that by
$13.50. This amount is then subtracted from the
Weekly Gross Pay amount to give Adjusted Gross Pay.
Adjusted Gross Pay is then used to determine the amount
of federal tax owed and the amount of state tax owed.
The following indicates how to calculate the federal
and state tax amounts based on the Adjusted Gross Pay.
For Married Employees:
Of Amount
Adjusted Gross Pay Federal State Over
------------------ ---------- ----------- ---------------
$0.00 - $100 10% 5% $50.00
$101 - $300 $20.00 + 20% $10.00 + 10% $150.00
$301 - $600 $60.00 + 30% $30.00 + 15% $350.00
$601 - $9999 $180.00 + 50% $90.00 + 25% $650.00
For Single Employees:
Of Amount
Adjusted Gross Pay Federal State Over
------------------ ---------- ----------- ---------------
$0.00 - $100 10% 5% $50.00
$101 - $300 $20.00 + 10% $10.00 + 5% $150.00
$301 - $600 $60.00 + 15% $30.00 + 8% $350.00
$601 - $9999 $180.00 + 25% $90.00 + 12% $650.00
Weekly Net Pay a computed amount showing the take
home or net pay for the employee. Weekly Net Pay is
computed by subtracting Deductions from Weekly Gross
Pay.
When all employee's payroll data has been processed,
display the totals for gross pay, state and federal
withholding and net pay.
2. Write a program that acts as a simple "printing"
calculator. The program should allow the user to type
in expressions of the form
number operator
The following operators should be recognized by the
program:
+ - * / % S E
The S operator tells the program to set the
"accumulator" to the typed-in number. The E operator
tells the program that execution is to end. The
arithmetic operations are performed on the contents of
the accumulator with the number that was keyed in
acting as the second operand. The following is a
"sample run" showing how the program should operate.
The user input is in **boldface **.
> **calc**
Begin Calculations
**10 S** /* set accumulator to 10 */
= 10.000000 /* contents of accumulator */
**2 /** /* divide by 2 */
= 5.000000 /* contents of accumulator */
**55 -** /* subtract 55 */
= -50.000000 /* contents of accumulator */
**2 %** /* modulo divide by 2 */
= 2.000000 /* contents of accumulator */
**100.25 S** /* set accumulator to 100.25 */
= 100.250000 /* contents of accumulator */
**4 *** /* multiply by 4 */
= 401.000000 /* contents of accumulator */
**0 E** /* end of program */
= 401.000000 /* contents of accumulator */
End of Calculations.
3. Write a program that will update a bank balance. A
sample run is below. The user's response is in
**boldface**.
Bank Account Program
--------------------
Enter the old balance: **1234.50**
Enter the transactions now. Enter an **F** for the transaction
type when you are finished.
Transaction Type (D=deposit, W=withdrawal, F=finished): **D**
Amount: **568.34**
Transaction Type (D=deposit, W=withdrawal, F=finished): **W**
Amount: **25.68**
Transaction Type (D=deposit, W=withdrawal, F=finished): **W**
Amount: **167.40**
Transaction Type (D=deposit, W=withdrawal, F=finished): **F**
Your ending balance is $1609.76
End of Program
4. The sequence of Fibonacci numbers is defined
recursively by
f(0) = 0, f(1) = 1, f(i+1) = f(i) + f(i+-1)
for i = 1, 2, ..
Except for f(0) and f(1), every element in the sequence
is the sum of the previous two elements. It is easy to
write down the first few elements of the sequence.
0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, 233, ...
Fibonacci numbers have lots of uses and many
interesting properties. One of the properties has to
do with the Fibonacci quotients defined by
q(i) = f(i) / f(i-1) for i = 2, 3, ...
It can be show that the sequence of quotients converges
to the golden mean, which is the real number
(1+ sqrt(5)) / 2. We want to write a program that
prints Fibonacci numbers and quotients. If **f1**
contains the value of the current Fibonacci number and
**f0** contains the value of the previous
Fibonacci number, then we can
1. Save the value of **f1** (the current Fibonacci
number in a temporary.
2. Add **f0** and **f1** and store the value in
**f1**, the new Fibonacci number.
3. Store the value of the temporary in **f0** so
that **f0** will contain the previous Fibonacci
number.
4. Print, and then repeat this process.
Because the Fibonacci numbers grow large very quickly,
we are not able to compute many of them.
****
```