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Elodia [21]
2 years ago
7

Advertisers contract with Internet service providers and search engines to place ads on websites. They pay a fee based on the nu

mber of potential customers who click on their ad. Unfortunately, click fraud—the practice of someone clicking on an ad solely for the purpose of driving up advertising revenue—has become a problem. According to BusinessWeek, 33% of advertisers claim they have been a victim of click fraud. Suppose a simple random sample of 330 advertisers will be taken to learn more about how they are affected by this practice.
a. What is the probability that the sample proportion will be within ±0.02 of the population proportion experiencing click fraud?

b. What is the probability that the sample proportion will be greater than 0.36?
Mathematics
1 answer:
larisa [96]2 years ago
7 0
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You might be interested in
At 11:00 a.M., there are 400 members and 150 non-members visiting a museum. After 11:00 a.M., 10 members leave every five minute
alexdok [17]

Answer:

16:27

Step-by-step explanation:

GIVEN: At 11:00\text{ A.M.}, there are 400 members and 150 non-members visiting a museum. After 11:00\text{ A.M.},  10 members leave every five minutes and 5 non-members arrive every five minutes.

TO FIND: ratio of members to non-members at 1:00\text{ P.M.}

SOLUTION:

Total number of members in museum at 11:00\text{ A.M.} =400

as after every 5 minutes 10 members leave

total number of  5 minutes interval in 2 hour =\frac{60}{5}=12

total members at  1:00\text{ P.M.}  =400-10\times24

                                                =160

Total number of non-members in museum at  11:00\text{ A.M.} =150

as after every 5 minutes 5 non-members arrive

total number of  5 minutes interval in 2 hour =\frac{60}{5}=12

total non-members at  1:00\text{ P.M.}  =150+5\times24

                                                        =270

ratio of members to non-members at   1:00\text{ P.M.}  =\frac{\text{number of members}}{\text{number of non-members}}

                                                                                  =\frac{160}{270}

                                                                                  =\frac{16}{27}

Hence the ratio of members to non-members at 1:00\text{ P.M.} is \frac{16}{27}

5 0
2 years ago
How many different simple random sampmes of size 5 can be obtained from a pppulation whose size is 43?​
Nesterboy [21]

Answer:

Number of random samples = 962598

Step-by-step explanation:

A random sample represents  the responses for a certain survey of a part of the population.

A sample size is the part of the population being surveyed.

For a population N the number of different random samples that can be chosen for a sample size x can be calculated as = NCx

This can be calculated as :

NCx=\frac{N!}{x!(N-x)!}

Given:

Population size = 43

Sample size = 5

Number of random samples = 43C5

⇒ \frac{43!}{5!(43-5)!}

⇒ \frac{43!}{5!(38)!}

⇒ \frac{43\times42\times41\times40\times39}{5\times4\times3\times2\times1}    [Canceling out the common terms]

⇒  962598   (Answer)

4 0
2 years ago
Solve the literal equation for y; cy+3=6d-2y
victus00 [196]
<span>cy+3=6d-2y
cy + 2y = 6d - 3
(c + 2)y = 6d - 3
y = (6d - 3)/(c + 2)</span>
7 0
2 years ago
Read 2 more answers
1. You are saving to buy a new house in 7 years. If you invest $4,500 now at 5.5% interest compounded
motikmotik

Answer:

Part 1) \$6,595.94    

Part 2) \$3,449.23    

Part 3) \$17,040.06  

Part 4) \$20,773.90  

Part 5) The Option A is the best way to invest the money by $4,223.94 than Option B

Step-by-step explanation:

Part 1)

we know that    

The compound interest formula is equal to  

A=P(1+\frac{r}{n})^{nt}  

where  

A is the Final Investment Value  

P is the Principal amount of money to be invested  

r is the rate of interest  in decimal

t is Number of Time Periods  

n is the number of times interest is compounded per year

in this problem we have  

t=7\ years\\ P=\$4,500\\ r=5.5\%=5.5/100=0.055\\n=4  

substitute in the formula above  

A=4,500(1+\frac{0.055}{4})^{4*7}  

A=4,500(1.01375)^{28}

A=\$6,595.94    

Part 2)

we know that

The formula to calculate continuously compounded interest is equal to

A=P(e)^{rt}  

where  

A is the Final Investment Value  

P is the Principal amount of money to be invested  

r is the rate of interest in decimal  

t is Number of Time Periods  

e is the mathematical constant number

we have  

t=2\ years\\ P=\$3,200\\ r=3.75\%=3.75/100=0.0375  

substitute in the formula above  

A=3,200(e)^{0.0375*2}

A=\$3,449.23    

Part 3)

we know that    

The compound interest formula is equal to  

A=P(1+\frac{r}{n})^{nt}  

where  

A is the Final Investment Value  

P is the Principal amount of money to be invested  

r is the rate of interest  in decimal

t is Number of Time Periods  

n is the number of times interest is compounded per year

in this problem we have  

t=18\ years\\ A=\$40,000\\ r=4.75\%=4.75/100=0.0475\\n=12  

substitute in the formula above  

40,000=P(1+\frac{0.0475}{12})^{12*18}  

40,000=P(\frac{12.0475}{12})^{216}  

P=40,000/[(\frac{12.0475}{12})^{216}]  

P=\$17,040.06  

Part 4)

we know that

The formula to calculate continuously compounded interest is equal to

A=P(e)^{rt}  

where  

A is the Final Investment Value  

P is the Principal amount of money to be invested  

r is the rate of interest in decimal  

t is Number of Time Periods  

e is the mathematical constant number

we have  

t=7\ years\\ A=\$30,000\\ r=5.25\%=5.25/100=0.0525  

substitute in the formula above  

30,000=P(e)^{0.0525*7}  

30,000=P(e)^{0.3675}  

P=30,000/(e)^{0.3675}  

P=\$20,773.90  

Part 5)

<u><em>Option A</em></u>

we know that    

The compound interest formula is equal to  

A=P(1+\frac{r}{n})^{nt}  

where  

A is the Final Investment Value  

P is the Principal amount of money to be invested  

r is the rate of interest  in decimal

t is Number of Time Periods  

n is the number of times interest is compounded per year

in this problem we have  

t=8\ years\\ P=\$11,500\\ r=5.6\%=5.6/100=0.056\\n=2  

substitute in the formula above  

A=11,500(1+\frac{0.056}{2})^{2*8}  

A=11,500(1.028)^{16}

A=\$17,889.07  

<u><em>Option B</em></u>

we know that

The formula to calculate continuously compounded interest is equal to

A=P(e)^{rt}  

where  

A is the Final Investment Value  

P is the Principal amount of money to be invested  

r is the rate of interest in decimal  

t is Number of Time Periods  

e is the mathematical constant number

we have  

t=5\ years\\ P=\$11,500\\ r=3.45\%=3.45/100=0.0345  

substitute in the formula above  

A=11,500(e)^{0.0345*5}  

A=11,500(e)^{0.1725}  

A=\$13,665.13  

Compare the options

Option A ------> \$17,889.07  

Option B -----> \$13,665.13  

so

Option A > Option B

Find out the difference

\$17,889.07-$13,665.13=$4,223.94  

therefore

The Option A is the best way to invest the money by $4,223.94 than Option B

3 0
2 years ago
This list shows the ingredients needed to make 8 pancakes.
kow [346]
Since 12/8 is 1.5, we should multiply each quantity by 1.5. Therefore, he should use 360g plain flour, 3 eggs, and 900ml milk. Hope this did, if you wouldn’t mind marking brainliest if it did!
3 0
2 years ago
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