c$++$

Use a one$-$dimensional$$array$$to solve the following problem: A company pays its salespeople on a commission basis. The salespeople each receive $$200$ per week plus $9$ percent of their gross sales for that week. For example, a salesperson who grosses $$5000$ in sales in a week receives $$200$ plus $9$ percent of $$5000,$ or a total of $$650.$

Write a$$program$($using an$$array$$of counters$),$ for a company with $20$ employees, that determines how many of the salespeople earned salaries in each of the following ranges $($assume$$that each salesperson's salary is truncated to an$$integer$$amount$)$:

a$)$ $$200-299$

b$)$ $$300-399$

Use a one$-$dimensional$$array$$to solve the following problem: A company pays its salespeople on a commission basis. The salespeople each receive $$200$ per week plus $9$ percent of their gross sales for that week. For example, a salesperson who grosses $$5000$ in sales in a week receives $$200$ plus $9$ percent of $$5000,$ or a total of $$650.$

Write a$$program$($using an$$array$$of counters$),$ for a company with $20$ employees, that determines how many of the salespeople earned salaries in each of the following ranges $($assume$$that each salesperson's salary is truncated to an$$integer$$amount$)$:

a$)$ $$200-299$

b$)$ $$300-399$

c$)$ $$400-499$

d$)$ $$500-599$

e$)$ $$600-699$

f$)$ $$700-799$

g$)$ $$800-899$

h$)$ $$900-999$

i$)$ $$1000$ and over.

d$)$ $$500-599$

e$)$ $$600-699$

f$)$ $$700-799$

g$)$ $$800-899$

h$)$ $$900-999$

i$)$ $$1000$ and over.