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umka21 [38]
3 years ago
9

Bryan searched for a new bank prior to filling out his direct deposit form at his new employer. He noted that 2-4-7 Bank offered

higher interest rates on savings accounts and money market accounts; and it offered other amenities such as online banking and funds transfer that many traditional banks offer. What is the most logical reason that 2-4-7 Bank can compete for customers by offering higher interest rates?
Business
1 answer:
VikaD [51]3 years ago
4 0

Answer:

2-4-7 has low operating costs

Explanation:

The 2-4-7 bank must be an online bank only. Online-only banks provide banking services, just like traditional banks. However, they offer higher interest rates to their customers as compared to traditional banks.

Online-only banks do not require branches to serve customers; neither do they do not need to hire a large number of employees. Their transactions are done via the internet. An online-only bank, therefore, has low operating costs as it does not pay rent for several branches and has a lean staff. Online banks pass the benefits of low operating costs to customers in the form of higher interest rates.

Online-only banking is a new concept in the banking industry. Online banks are using high interest rates to popularize the concept and attract customers.

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Slick Sam has a special relationship with his banker. The nature of the relationship is as follows: The bank owes Sam $100 per y
kodGreya [7K]

Answer:

X=97.24

Explanation:

PV = Present Value = X+2000 by the 16th years

PMT = Payments = $100

FV = Future Value = 2000 at the end of 16 years

n= number of years

Applying the equation of future value for annuity

FV = pmt* ​((1+r)ⁿ - 1   )/r

Inputting the values;

2000=100*((1+r)¹⁶-1)/r

Solving for r, gives r = 2.9%

Therefore using the formula for PV for annuity;

PV=PMT*(1-(1/1+r)/r)

X=100*(1-(1/1.029)/0.029

X=100*((1-0.9718)/0.029)

X=100*(0.0282/0.029)

X=97.24

4 0
3 years ago
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ikadub [295]
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8 0
3 years ago
Suppose you work for a mutual fund firm. Your team is thinking of investing in Wizard’s stock. Your task is to create a report o
Zielflug [23.3K]

Answer:

<u>Investment analyst</u>

<u>Explanation:</u>

Since the team is thinking of investing in Wizard’s stock but has not yet decided it is the role of an investment analyst to prepare a detailed report on the stock’s performance and investment potential (from his personal experience) of Wizard's stock.

It is the result of the report that would <em>guide the team's decision</em> of investing or not.

6 0
3 years ago
Determine the amount of money in a savings account at the end of 3 years, given an initial deposit of $9,000 and an annual inter
natima [27]

Answer:

The correct answer for option (a) is $10,124, option (b) is $10,135 and option (c) is $10,141.

Explanation:

According to the scenario, the given data are as follows:

Initial amount (p) = $9,000

Annual interest rate (r1)= 4%

Semi annual interest rate (r2) = 4% / 2 = 2%

Quarterly interest rate (r3) = 4% / 4 = 1%

Time period ( annual) (n1)= 3 years = 3

Time period ( semi-annual) (n2) = 3 × 2 = 6

Time period ( quarterly) (n3) = 3 × 4 = 12

So, we can calculate future value by using following formula:

A= P ( 1 +r)^n

(a). Putting the value in the formula

A= P ( 1 +r1 )^n1

= $9,000 ( 1 + 4%)^3

= $9,000 x (1.04)^3

= $10,124

(b). Putting the value in the formula

A= P ( 1 +r2 )^n2

= $9,000 ( 1 + 2%)^6

= $9,000 x (1.02)^6

= $10,135

(c.) Putting the value in the formula

A= P ( 1 +r3 )^n3

= $9,000 ( 1 + 1%)^12

= $9,000 x (1.01)^12

= $10,141

4 0
3 years ago
Using the rule of 70, how many years will it take an investment to double if the return is 88 %? Round your answer to two decima
solong [7]

Answer:

It will take 8.8 years to double the investment given an interest rate of 8.8% annually.

Explanation:

Giving the following information:

Interest rate= 8.8%

<u>The rule of 70 is a means of estimating the number of years it takes for an investment or your money to double. </u>We will use the following formula:

<u></u>

Number of Years to Double= 70/Annual Rate of Return

Number of Years to Double= 70/8.8

Number of Years to Double= 7.95

It will take 8.8 years to double the investment given an interest rate of 8.8% annually.

7 0
3 years ago
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