Influencers, deciders, and gatekeepers are examples based on segmentation

A good experiment should include as many variables as possible at the same time. true or false?

Serggg [28]

True, because the more variables the better

3 0

3 years ago

In 1895, the winner of a competition was paid $150. In 2006, the winner's prize was $70,000. What will the winner's prize be in

Jobisdone [24]

Answer:

the price will grow to $ 507,571.77 If it continues with the same grow rate

Explanation:

first we solve for the rate:

2006 - 1895 = 111 years

$Nominal (1+r)^{n} = FV\\150 (1+r)^{111} = 70,000\\\\r = \sqrt[111]{70,000 / 150 } -1$

r = 0.06

Now we apply this rate for the year 2040:

2040 - 2006 = 34 years

$Principal \: (1+ r)^{time} = Amount$

Principal 70,000.00

time 34.00

rate 0.06000

$70000 \: (1+ 0.06)^{34} = Amount$

Amount 507,571.77

6 0

3 years ago

According to the U.S. Census Bureau, 85% of Americans have health insurance. Which generalization might BEST account for why app

Anna007 [38]

I think the most appropriate answer would be A.

I hope it helped you!

5 0

2 years ago

Read 2 more answers

Assume that the price of a European call expiring in six-month with a strike price of $30 is $2. Suppose that the underlying sto

Komok [63]

Answer:

correct option is c. $2.51

Explanation:

given data

strike price of $30 = $2

underlying stock price = $29

dividend = $0.50

risk-free rate = 10%

solution

we use here pit call parity that is

c - p = s - k $e^{-rt}$ -D .....................1

S is current price and c is call premium and r is rate and t is time

so price of put p will be

p = c-s + k $e^{-rt}$ + D

put here value and we get

p = 2 -29 + 30 $e^{-0.1*0.5}$ + 0.5 $e^{-0.1*2/12}$ + 0.5 $e^{-0.1*5/12}$

p = 2.508

p = $2.51

so correct option is c. $2.51

8 0

3 years ago

He kelly family and the stewart family each used their sprinklers last summer. the water output rate for the kelly family's spri

tigry1 [53]

This problem is actually under the subject of Mathematics, particularly, Algebra. For work problems, you can use a convenient technique of dimensional analysis. This is done by multiplying units of measurement, then cancelling out like terms in order to come up with the units of the final answer. For this problem, the total amount of liters is 2,100. So, the equation would be

Volume of Kelly's family + Volume of Stewart's family = 2,100

However, we are only given the rates for each family in liters per hour. To come up with the final answer with a unit of measurement in Liters, we must multiple the rate of L/hour with the individual time. Let x be the time Kelly's sprinkler was used, and y for Stewart's family.

(20 L/h)(x hours) + (40 L/h)(y hours) = 2,100

This is the first equation. The second equation is the total time.

x + y = 65 hours

Rearranging the equation, y = 65 - x. Let's substitute this to the first equation.

20x + 40(65-x) = 2,100

Solving for x, then substituting it to the second equation to obtain y,

x = 25 hours
25 + y = 65
y = 40 hours.

Thus, Kelly's sprinkler was used for 25 hours, while Stewart's sprinkler was used for 40 hours.

8 0

3 years ago