Jason draws a line in the sand at the beach. The line is 7/8 ft long. He wants to divide the line into sections that are each 1/
2 answers:
Answer: 7 sections.
Step-by-step explanation:
Given : Jason draws a line in the sand at the beach.
The line is ft long.
He wants to divide the line into sections that are each ft long.
Then, the number of section will the line be divided into is given by using division operation:-
[Change
by its reciproval (8) to convert division operation into multiplication]
Hence, the line will divided into 7 sections.
You might be interested in
Answer:
Step-by-step explanation:
In order to get the answer to this question you must change the mixed number into a improper fraction then multiply the improper fraction as many times as it's exponent.
Turn the mixed number into a improper fraction:
Now multiply:
Turn the improper fraction into a mixed number:
Hope this helps.
Answer:
Step-by-step explanation:
The first thing we need to do is to identify the characteristics of this problem. As you can see, this situation has restriction, limitations on how much money and time they can spend.
In mathematics, restrictions are expressed with inequalities, because it gives us the power to express in terms of more or less than something. When we have this inequality-restrictions problems, it's very helpful to organise all info, so according to the problem, we have:
$ hr
Candidates (x) 400 20
Employees (y) 3600 120
Max. 95000 470
We this organisation, we can easily find expressions, the important thing here is to put together similar variables, money with money and time with time.
So, you can see that, the maximum money they can spend is 95000, and the maximum time is 470 hours, which give us:
As you can see, for money inequality, we used < (less than), and for hours we used ''less or equal than''. This difference is because in the text it says that they has less than 95000 (not equal than 95000), and for hours they have at most 470 (meaning that this is a maximum, 470 and below that number).
Therefore, those two inequality express the restriction about money and time limitations for candidates and employees.