Answer: The Loan Estimate, The Closing Disclosure, and The Notice of the Right to Rescind
Explanation:
Answer:
A liquidated damages clause.
Explanation:
The liquidated damage clause is the clause in which the party who has breach the contract or who has delay the completion of the contract has to pay the damages for the liquidation of the contract
here in the given situation, since the company has an agreement with the other party and if anyone party breach the contract then the price they paid would be $1,000 approx
Therefore this represents the liquidated damages clause
Increase in the supply of coffee will result to a decrease in price of coffee, this is because there is more coffee in the market compared to the quantity demanded by the consumers. Hence, the surplus coffee in the market will make the suppliers or the sellers to lower the price so as to clear the stocks.
The cost of equity is 10.6%.
<h3>What is the explanation?</h3>
The calculation of the question is shown as follows:
Cost of equity = Risk - free rate + (beta*market risk premium)
Cost of equity = 3.25% + (1.4* 5.25%)
Which is equal to 3.25% + (7.35%)
hence cost of equity is 10.6%.
<h3>
What are retained earnings?</h3>
Retained earnings refer to the total amount of earnings that a company generates from its operations. This subtracts the dividends shared among stockholders. The retained earnings are then reinvested in business.
To know more about retained earnings, visit:
brainly.com/question/13980094
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The complete question is:
Scanlon Inc.'s CFO hired you as a consultant to help her estimate the cost of capital. You have been provided with the following data: r_RF = 3.25%; R_PM = 5.25%; and b = 1.40.
Based on the CAPM approach, what is the cost of equity from retained earnings?
Answer:
Annual deposit= $12,473.70
Explanation:
Giving the following information:
Final value= $2,000,000
Number of years= 37
Interest rate= 7%
To calculate the annual deposit required to reach the final value. We need to use the following formula:
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
Isolating A:
A= (FV*i)/{[(1+i)^n]-1}
A= {2,000,000*0.07)/ [(1.07^37) - 1]
A= $12,473.70
