<span>Because Sal paid for the purchase in full at the time he bought the car stereo, his total at the time was $442.00. Jen bought the same identical car stereo and her payments of $21.30 a month for 18 months equaled $383.40. Add to this total $58.60 in interest and the final total would be $442.00.</span>
Answer: Constant price and Current price
Explanation:
Real income and nominal income is calculated respectively at the constant price and the current price.
The constant prices has to do with the real values that has taken inflation into consideration. They are typically in real value.
The current prices are the prices of goods and services at a particular point in time. Current prices are typically in nominal value.
Therefore, the answer is option D.
Answer: Inelastic demand
Explanation:
When new restaurants have opened in College town in recent years, the supply for restaurant meals increase. This will lead to a rightward shift in the supply curve for restaurant meals leading to a fall in the price and an increase in the quantity. The fall in price will be larger the more inelastic demand is. When demand is more elastic then a fall in price will be less when supply increases.
People use banks to keep their money<span> safe, but they also use banks to earn even </span>more money. They usesavings accounts<span>, which banks set up for </span>you<span> so </span>you can<span> save your </span>money<span>. So how do </span>you make money<span>through a bank? The good ... in your account. </span>Money<span> moving to a bank as a deposit and coming out as</span>interest<span>.</span>
<u>Given:</u>
Loan amount = $250000
Interest rate = 5.5%
Interest payment = $2042.71
<u>To find:</u>
Total amount of interest
<u>Solution:</u>
The total number of months in 15 years = 
Total monthly payments will be 
So, the total pay-backs will be $3,67,687.8
Total interest paid will be as follows,
On plugging-in the values in the above formula we get,
Therefore, the total amount of interest that the borrower will pay over the course of the loan is $1,17,687.80.
