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C957 Applied Algebra - Pre Assessment exam AND STUDY GUIDE VERIFIED AND ACCURATE FOR GUARANTEED PASS | GRADED A ALL LEARNING CHECKS INCLUDED

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C957 Applied Algebra - Pre Assessment exam AND STUDY GUIDE VERIFIED AND ACCURATE FOR GUARANTEED PASS | GRADED A ALL LEARNING CHECKS INCLUDED

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C




C957 Applied Algebra - Pre
Assessment exam AND
STUDY GUIDE VERIFIED AND
ACCURATE FOR
GUARANTEED PASS |
GRADED A ALL LEARNING
CHECKS INCLUDED
In 5 years, there will be 10 open stores.
A local business is looking to become a
franchise. The company wants to predict the
3 multiple choice options
number of franchises, F, given a certain
number of years, Y. This prediction is
modeled by the function F(Y).


What can be concluded by F(5) = 10?

, A bank begins a marketing campaign to G(5) = 250
its number of customers. Each
increase 3 multiple choice options
month, all new customers are put into a
drawing. One customer then receives a $50
credit in a checking account.


The amount of money given away in the
drawing, G, is a function of the number of
months, M, the drawing has been going on
for.


What is the correct function notation to
represent the amount of money given away
after the drawing has been going on for
5 months?



V(h), at a particular There were 8 calls 6 hours after
The volume of calls,
opening. customer service center can be written as a
3 multiple

choice options
function of the number of hours after
opening each day, h.


What would the ordered pair (6,8) represent
for this function?

A company has developed two functions, In February, it will make between $3,000 and $5,000.
(t) and M(t), that determine the least
L 3 multiple choice options
amount and most amount, respectively, of
revenue it will make in any given month in
dollars (with t = 1 corresponding to January).


What can the company reasonably
conclude if L(2) = 3,000 and M(2) = 5,000?


If the server works h hours, the tips will be
A server at a restaurant has realized that
$X. tips, T, in dollars are related to the number
3 multiple choice options
of hours, h, that have been worked on
any given day. Tips can be modeled by
the function T(h) = X.


How can this function be interpreted?


A company pays its employees a base C(8) = 1600
each month plus a commission, C,
salary 3 multiple choice options
based on the number of sales, s, made by
an employee during the month. An
employee made 8 sales in the last month
and received a commission of $1,600.


How would this be represented in function
notation?

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