Yes please how do I give it to you
The probability that the buyer of one ticket will win the lottery that is worth $10 million will be determined or calculated by dividing the number of tickets that a person has by the total number of tickets which were sold at a certain period. When this statement is translated to mathematical expression,
P = x / S
where P is the probability, x is the number of ticket bought by the winner (this number is already given to be 1), and S is the number of the sample (this is given to be 175175 million. Substituting the known values,
P = 1 / 175175 million
<em>ANSWER: 5.71 x 10^-12</em>
Answer:
Stratified random sampling.
Explanation:
Startified random sampling is one that divides the total population into subpopulations and analysis of each subpopulation is done to measure variations between them.
Each subpopulation is adequately represented in the whole sample used for study. For example when a population bis divide based on age into 18-30 years, 31-50 years, and 51 years and above.
The researcher divides all the current students into groups based on their class standing (freshman, sophomores, etc.). Then, she randomly draws a sample of 50 students from each of these groups to create a representative sample of the entire student body in the school.
This is use of stratified random sampling.
Answer:
$85,500
Explanation:
The computation of the amount that was actually paid is
= Amount charged to warranty expense on its books - Deferred income tax before charging income tax
= $96,000 - $4,200 ÷ 0.40
= $96,000 - $10,500
= $85,500
Simply we subtract the deferred income tax before income tax from the warranty expense so that the actual amount could come
Answer:
b. Nina will prefer L to M.
Explanation:
Convex utility of wealth indicates that an individual tends to be comfortable with taking risks.
A concave utility function shows an aversion for risk.
A mean preserving spread occurs when one variable has greater variance than another but they both have the same mean.
In the given scenario prospect L will have a greater variance than prospect M since it is a mean preserving spread.
Given Nina's risk taking preference she will most likely take prospect L that offers more variability over prospect M