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saveliy_v [14]
2 years ago
12

A small business owner is skeptical about online transactions. They are worried that information may be stolen in transmission o

r that the party on the other end may be a bogus one. Also, they are worried about the security of financial transactions online. What can be done to allay those fears?
Business
1 answer:
Pie2 years ago
5 0

Answer:

Using Encryption and also digital certificate technologies

Explanation:

Encryption and digital certificate technologies could be used. The data can be encrypted before transmission. Only the intended recipient of the transmission will be able to decrypt and use it. In addition, digital certification service can also be used to ensure the authenticity of the other party. The standards for processing financial transactions quite strict enough to ensure safeguarding the interests of the card issuer, the cardholder and the merchant.

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A friend asks you what sort of interest-simple or compound- is better. What would your answer be, and why?
Bas_tet [7]

Answer:

Compound interest is better than simple interest

Explanation:

Compound interest is better than simple interest especially when it comes to investing. Funds grow at a faster rate in compound interest than simple interest.

Simple interest is the interest on only the principal while compound interest is the interest on principal and on the previous accumulated interest (that is, interest on interest).

The formula for simple interest is:

P x r x t

Where P is the principal

r is the interest rate

t in the time.

For compound interest:

A=P(1+r/n)^nt.

A is the amount after compounding.

P is the principal.

r is the interest rate

n is the number of times interest compounds(adds up) per year

t is the number of years.

3 0
3 years ago
The publisher of an economics textbook finds that, when the book's price is lowered from $70 to $60, sales rise from 10,000 to 1
ankoles [38]

Answer:

Price elasticity of demand = 2.6

Explanation:

Given:

Old price (P0) = $70

New price (P1) = $60

Old sales (Q0) = 10,000 units

New sales (Q1) = 15,000 units

Computation of Price elasticity of demand(e):

Midpoint method

e=\frac{\frac{Q1-Q0}{\frac{Q1+Q0}{2} } }{\frac{P1-P0}{\frac{P1+P0}{2} } }

By putting the value:

e=\frac{\frac{10,000-15,000}{\frac{10,000+15,000}{2} } }{\frac{60-70}{\frac{60+70}{2} } }\\e=\frac{\frac{-5,000}{\frac{25,000}{2} } }{\frac{-10}{\frac{130}{2} } }\\

e=\frac{\frac{-5,000}{12,500} }{\frac{-10}{65} }

e =  2.6

7 0
3 years ago
In the dell case study, engineers working closely with marketing, used lean software development strategies and numerous technol
Karolina [17]

In the dell case study, engineers working closely with marketing used lean software development strategies and numerous technologies to create a highly scalable, singular data mart.

<h3>What is Marketing?</h3>

This refers to the act of promoting a business or a good or service to the general public.

Hence, we can see that based on the Dell case study, there was the use of software development strategies to make and develop a highly scalable, singular data mart.

Read more about marketing here:

brainly.com/question/25754149

#SPJ1

7 0
2 years ago
Jason and Mary are married taxpayers in 2019. They are both under age 65 and in good health. For 2019 they have a total of $41,0
Elis [28]

Answer:

a. Adjusted Gross income is calculated as;

= Wages + Interest - Deduction

= 41,000 + 700 - 5,000

= $36,700

b. The couple will pick their Standard deduction in 2019 because its more than the itemized deduction.

Standard deduction for couples in 2019 = $24,400

c. I assume you mean their 2019 taxable income which is;

= Adjusted Gross income - Standard deduction

= 36,700 - 24,400

= $12,300

<em>Note; As of 2018 there are no more personal deductions. </em>

7 0
3 years ago
You are set to receive an annual payment of $12,100 per year for the next 17 years. Assume the interest rate is 7 percent. How m
uranmaximum [27]

Answer:

The difference in value is worth $8,269 more in money.

Explanation:

Case 1. Payments are made at the end of each year

So here, we will use the annuity formula for computing the present value of payments that we are receiving at the end of each year.

Here

Annual Cash flow is $12,100

Interest Rate "r" is 7%

And

Number of Payments "n" will be 17

Present Value = Cash flow * [1 - 1 / (1+r)^n] / r

By putting values, we have:

Present Value = $12,100 * [1 - 1 / (1 + 7%)^17] / 7%

Present Value = $12,100 * 9.763223

Present Value = $118,135

Now

Cash 2. Payments are arising at the start of each year

Just like the case above, we will use the annuity formula for computing the present value of payments that we are receiving at the start of each year. The first payment will be at worth the same because it is received in today's price.

So

Present Value = Cash flow     +       Cash flow * [1 - 1 / (1+r)^n] / r

So by putting values, that were used in case 1, we have:

Present Value = $12,100 + $12,100 * (1 - (1/1.07)^16) / 0.07

Present Value = $12,100 + $12,100 * 9.446649

Present Value = $126,404

Difference in Present Value = PV of Case 1      -    PV of Case 2

= $126,404 - $118,135 = $8,269

The difference in value is worth $8,269 more in money.

4 0
3 years ago
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