Answer:
Marginal utility is the change in total utility obtained by consuming one more unit of a good.
Explanation:
Marginal utility quantifies the added satisfaction that a consumer garners from consuming additional units of goods or services. The concept of marginal utility is used by economists to determine how much of an item consumers are willing to purchase.
Answer:
14.84%
Explanation:
Effective annual return (EAR) = (1 + ( r / m) ^m -1
APR = m (( 1 + EAR) ^( 1/m) - 1)
where m = 365 since it is compounded daily
APR = 365 (( 1 + 0.16) ^( 1/365) - 1) = 14.84%
The next guesses of the clerk should be less of red shells and more of white shells.
<h3><u>Decision about less of white and more red shells</u>:</h3>
Given that,
Red shell [r] costs = $0.75 each.
White shell [w] costs = $0.49 each.
Total of 8 shells = $4.70
The clerk guesses that the $4.96 for 4 red shells and 4 white shells is greater than the actual purchase.
Therefore,
The clerk should make use of less red shells, and more of white shells, because the unit costs of red shell is more than the white shell.
Learn more about equations, refer:
brainly.com/question/2574274
Answer:
The correct answer is B
Explanation:
The journal entry to record the sale of the subscription is as:
Cash A/c.............................................................Dr $600,000
To Unearned Subscription Revenue A/c..........Cr $600,000
As company made a sale of the subscription, so cash is received from sale therefore any increase in asset is debited. So, the cash account is debited. And the unearned subscription revenue is credited because cash is received against subscription sale.
Answer:
Bond Price = $951.9633746 rounded off to $951.96
Explanation:
To calculate the quote/price of the bond today, which is the present value of the bond, we will use the formula for the price of the bond. As the bond is an annual bond, we will use the annual coupon payment, annual number of periods and annual YTM. The formula to calculate the price of the bonds today is attached.
Coupon Payment (C) = 1000 * 10% = $100
Total periods remaining (n) = 3
r or YTM = 12%
Bond Price = 100 * [( 1 - (1+0.12)^-3) / 0.12] + 1000 / (1+0.12)^3
Bond Price = $951.9633746 rounded off to $951.96
