If it is equally distrubuted in 3 sections then we would divide 15,000 by 3. Now we take one section which would cost $10.00 and multiply it by the 5,000 since we divided. We would do the same with all three and then add it together.
$10 * 5,000 = $50,000 section one can sell this much
$12.50 * 5,000 = $62,500 section two can sell this much
$15 * 5,000 = $75,000 section three can sell this much
If all the seats are sold than 50k + 62.5k + 75k = $187,500 can be made
The dollar number that defines where the lowest values falls is
20% percentile value =$20
This is further explained below.
<h3 /><h3>What is the dollar number that defines where the lowest value falls?</h3>
Generally, Now we need to determine the 20th percentile ($20). It indicates that we need to locate a dollar amount that marks the point at which the 20 % data has a value lower than that number.
i=(p/100)*n
Where i is the position of p^th
percentile when the data is presented in ascending order.
i=20/100*50
i=1000/100
i=10
Therefore
n=50
p=20
In conclusion, the 10th position for given data is 20,
Therefore, 20% percentile value =$20
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Answer:
17,280 in^3 (cubic inches)
Step-by-step explanation:
40(L)x24(H)x18 (W)
The smallest number that they can all be divided by
Answer:
There are two possibilities of determine which solution is the smallest one:
(i) The smallest solution is the value of 
has the smallest distance with respect to origin: 
(ii) The smallest solution is the most negative value: 
Step-by-step explanation:
Let 
, 
and 
, then we have the following implicit equation:
(1)
This equation cannot be solved by analytical means. There are two different strategies to solve this expression: (i) Numerical methods, (ii) Graphical methods. We decide to use the second method:
Let suppose that we use this function 
. By the help of a graphing tool, we find the smallest solution such that 
. There are three possible solutions: , , 
There are two possibilities of determine which solution is the smallest one:
(i) The smallest solution is the value of has the smallest distance with respect to origin:
(ii) The smallest solution is the most negative value:
