Answer:
The sample proportion mean and standard deviation are

With reasonable assumptions about the sample, all the conditions are met.
The probability that over 16% of these clients will not make timely payments is P=0.023.
Step-by-step explanation:
We have a sample of 500 loans, of which a proportion of p=0.13 is expected to not be paid on time.
The sample proportion mean and standard deviation are

The assumptions underlying this model are:
- The sample is randomly selected from the population.
- The sampling distribution of p-hat is approximately normal. There are at least 10 successes and 10 failures in the sample.
- Individual observations are independent of each other.
With reasonable assumptions about the sample, all the conditions are met.
What is the probability that over 16% of these clients will not make timely payments?

The probability that over 16% of these clients will not make timely payments is P=0.023.
If the three vertices of the rhombus are W(2,5),x(6,3),Y(2,1) then the area of the rhombus is 16 square units.
Given the three vertices of the rhombus are W(2,5),x(6,3),Y(2,1).
We are required to find the area of the rhombus when the fourth point Z is plotted.
We have to plot the points of the rhombus in the graph. We know that all the sides of the rhombus should be equal to each other. So by adjusting the blocks in the graph we will be able to plot Z as (-2,3).
In this way the diagonals are ZX and WY.
ZX=
=
=8 units
WY=
=
=4 units
Area of rhombus=1/2 *(
)
=1/2* (8*4)
=8*2
=16 Square units.
Hence if the three vertices of the rhombus are W(2,5),x(6,3),Y(2,1) then the area of the rhombus is 16 square units.
Learn more about rhombus at brainly.com/question/20627264
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We would convert the gallons to cup hence 1 gallon is equal to 16 cups = gallons
I believe the answer is 12
If this is probability then the answer should be $.50 bacause you throw the dart until you hit 1 balloon there is 100 white balloons so there is a .75% chance to hit white, a .02% chance to hit red and a .22% chance to hit green. the most likely one to hit is white. so you would earn
$.50 per game