The number of full cases and additional items required to fulfill the order are respectively 13 full cases and 2 additional items.
<h3>How to represent whole divisions?</h3>
From the given question, as seen in the attached image, we see that number of items ordered = 80 items.
We also see that number of Items per case is 6. Thus;
To get the number of cases, we will divide 80 by 6 to get;
80/6 = 13 remainder 2
Now, what this means is that we require 13 full cases since that is the whole number we have when we divide 80 by 6.
Now, for the remainder 2, it means that we will require an additional 2 items to the 13 full cases to get to fulfill the order.
Thus, we conclude that the number of full cases and additional items required to fulfill the order are respectively 13 full cases and 2 additional items.
Complete question is;
How many full cases and additional items are needed to fulfill the order?
Read more about Whole divisions at; brainly.com/question/836348
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The answer to your question is a
2 | 3x - 5 | - 8 = 8
=> 2 | 3x - 5 | = 8 + 8
=> 2 | 3x - 5 | = 16
=> | 3x - 5 | = 16 / 2
=> | 3x - 5 | = 8
=> 3x - 5 = 8 or 3x - 5 = - 8
=> 3x = 13 or 3x = - 3
=> x = 13 / 3 or x = - 1
=> x = 4 and 1/3 or x = - 1
So, the answer is the second option x = - 1 or x = 4 1/3
The graph of such solutions are just the point in the real line.
For x = 4 1/3, divide the segment from 4 to 5 in three equal parts (add two divisions between 4 and 5) and mark your point in the first division after 4.
It is 49. 7(9) -14 is 49.
Answer:
9/32 or 0.28125
Step-by-step explanation:
8 parents and 4 teachers
There are 12 possible outcomes.
probability = # of favorable outcomes / # of possible outcomes
Let's do the teachers first.
There are 4 teachers, and we are finding the probability for 3 of them being picked.
Therefore,
P = 3/4
Now let's do the parents.
There are 8 parents, and we want 3.
Therefore,
P = 3/8
Now, we do
Therefore, the chance of 3 teachers and 3 parents being picked out of 4 teachers and 8 parents is 9/32, or in decimal form 0.28125.
Hope this helped!