B. Eric will earn about $6 for clearing 6 tables.
C. Eric will earn about $12 for clearing 11 tables.
D. Eric will earn about $16 for clearing 11 tables.
option D is correct, Eric will earn about $16 for clearing 11 tables..
Graph is a mathematical representation of a network and it describes the relationship between lines and points.
Given that Eric works in a restaurant. Sometimes he clears tables.
The scatter plot shows how much he earned in tips by clearing tables on different days.
From the scatter plot, number of tables are represented on the x axis.
Tips earned in dollars are represented on y axis.
Eric will earn about $10 for clearing 6 tables is not true because eric earns $11 dollars for cleaning 6 tables.
Eric will earn about $16 for clearing 11 tables is true from scatter plot.
Hence, option D is correct, Eric will earn about $16 for clearing 11 tables.
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the answer is A and D
Answer:
4.8
Step-by-step explanation:
A + 11 squared = 12 squared
A squared + 121 = 144
-121 -121
Sqaure root A squared and 23 squared and get 4.8
The repair person paid an amount of interest of $24.
Subtraction can be done for any numbers or algebraic expressions. It is the process of taking out certain value from a given amount of number.
The process of subtraction can also be termed as finding difference.
Given that,
A repairperson buys a new heavy-duty electric drill with installment payments.
Initial cost of the drill = $300
Number of installment payments made = 6
Total payment for the drill = $324
Amount of interest = Total payment for the drill - Initial cost of the drill
= $324 - $300
= $24
Hence the interest paid is $24.
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Answer:
Step-by-step explanation:
The total number of burgers sold from a restaurant from Monday to Sunday:
The number of visitors to the restaurant from Monday to Sunday:
To find the average number of burgers per person, just divide by
First, multiply by
and subtract the result from
:
Then, multiply by
and subtract the result from
:
Now, multiply by
and subtract the result from
:
Hence,
and the function
represents the average number of burgers per person.