Answer:There u go
Explanation:
Perhaps you have heard of the miracle of compounding. Innumerable investors have used it to their advantage to make their money grow faster than would be the case with simple interest. The great thing about compounding is that it doesn't require additional work on your part: you just sit back and watch your money grow. How's that for an investment strategy?
There are two basic types of interest: simple and compound. Simple interest is the amount of interest earned on the original amount of money invested. Simple interest is paid out as it is earned and does not become part of an account's interest-bearing balance. The invested amount is called principal. Let's say you invest $100 (the principal) at a yearly interest rate of 5 percent. Multiplying the principal by the interest rate gives you an interest payment of $5. This is your simple interest. The next year and each year thereafter, you will be paid $5 of interest on the principal of $100.
Compound interest is interest paid on interest. At 5 percent interest compounded annually, you will have $105 after the first year. If you keep this investment for another year, you will be paid interest on your original $100 and on the $5 you made in interest the first year. The longer you invest your money, the higher your interest payments will grow, not only on your original amount but on the additional interest you earn each year. This is what makes compounding interest so powerful.
When credit unions speak of compounding, they refer to dividends rather than interest.
The longer an investment is allowed to compound interest, the faster your balance will grow and the higher your returns will be. In the case of compounding interest, time really is money. Let's say you invest $1,000 for five years, with an annual interest rate of 5 percent. The difference in your investment earnings from simple and compounded interest will look like this:
Comparison of Simple and Compound Interest
The direct income capitalization model employs an infinite time horizon.
<h3><u>
What is time horizon?</u></h3>
- A time horizon, sometimes referred to as a planning horizon, is a set point in the future where specific activities will be assessed or taken to have concluded.
- Assigning such a defined horizon time is important in an accounting, financial, or risk management regime so that alternatives can be assessed for performance over the same time frame.
In the real world, a time horizon is physically impossible. Even though short term horizons like end of day, end of week, and end of month matter in accounting, these horizons are typically used for simple mark to market processes and summing up.
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Product Availability is the capacity to have inventory present when and where it is desired by a customer.
<h3>What is product availability?</h3>
Product availability is the ability of a store to meet customer demand for a specific item. Retailers may provide thorough information on product availability to help customers with planning and decision-making.
Consistent product availability is essential to the success of your retail business because it provides the framework for your merchandising and draws in your target audience by providing them with the necessities to meet their needs.
Thus, it is product availability.
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Answer:
$5,857; $1,105
Explanation:
Cash flows from investing activities:
= Proceeds from sale of property and equipment + Sale of investments - Purchase of property, plant, and equipment
= $6,594 + $134 - $871
= $5,857
Therefore, the net cash provided by the investing activities is $5,857.
Cash flows from Financing activities:
= Borrowings under line of credit (bank) + Proceeds from issuance of stock - Payments to reduce long-term debt - Dividends paid
= $1,417 + $11 - $46 - $277
= $1,105
Therefore, the net cash provided by the investing activities is $1,105.
The value of the bond is $865.80.
<h3>What is a bond?</h3>
A bond is a debt instrument used to raise capital. Bondholders receive periodic interest payment. At the maturity of the bond, the bondholders receive the amount invested.
<h3>What is the value of the bond?</h3>
The value of the bond can be determined by calculating the present value of the bond. The present value is the sum of the discounted cash flows.
Present value = (60 / 1.08) + (60 / 1.08^2) + (60 / 1.08^3) + (60 / 1.08^4) + (60 / 1.08^5) + (60 / 1.08^6) + (60 / 1.08^7) + (60 / 1.08^8) + (60 / 1.08^9) + (60 / 1.08^10) + (1000 / 1.08^10) = $865.80
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