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tatiyna
3 years ago
12

Tuition of ​$ will be due when the spring term begins in months. What amount should a student deposit​ today, at ​%, to have eno

ugh to pay the​ tuition? The student should deposit ​$ 1200.
Business
1 answer:
lesya [120]3 years ago
8 0

Answer:

some numbers are missing, so I looked for similar questions:

"Tuition of $1044 will be due when the spring term begins in 7 months. What amount should a student deposit today, at 7.62% to have enough to pay the tuition?"

we can use the present value formula to solve this:

present value = future value / (1 + r)ⁿ

  • future value = $1,044
  • n = 7
  • r = 7.62% / 12 = 0.635%

present value = $1,044 / (1 + 0.00635)⁷ = $1,044 / 1.045305791 = $998.75

if the numbers are not the same, just adjust the formula inputting the correct numbers, but the procedure should be the same.

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Explain the roles of monetary and fiscal policy in causing and ending hyperinflation.
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Answer:

Explanation:

Hyperinflation occurs when the prices of goods and services increases very rapidly. This situation is stirred up when the federal government in a country prints more money in order to finance their fiscal budget, this leads to increase in price coupled with inflation, this is as a result of increase in the supply of money.

The government is supposed to secure the supply of money in order to reduce inflation instead of printing more money. Consumers that understands what this means anticipates increase in price, this makes them buy more before the eventual increase in price.

Note that during hyperinflation debtors benefits, because their debt becomes worthless due to increase in price.

3 0
3 years ago
Seven years ago, Carlos took out a 30-year mortgage for $185,000 at 5.6 percent. He has made all of the monthly payments as agre
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Answer:

Remaining balance of loan after 7 years ( today ) = $ 164,619.6

Explanation:

amount of mortgage = $ 185,000

original term of loan 30 years * 12 = 360 months

interest rate = 5.6 % * 1/12 =0.4666% per month

monthly payment = amount oa mortgage * i /[ 1- (1+i)^-n ]

= $ 185,000 * 0.4666% / [ 1- ( 1 +0.4666%)^-360 ]

= $ 863.21 / [ 1 - 0.187148 ]

= $ 863.21 / 0.812852

= $ 1061.95

after 7 years, that means 84 months, remaining term = 360 months - 84 months = 276 months

remaining balance of loan = amount of loan * ( 1+ i )^n - monthly payment * [ {( 1 + i )^n - 1 } / i ]

remaining balance of loan after 7 years ( 84 months ) = [ $ 185,000 * ( 1+0.4666%)^84 ] - $ 1061.95 * [ {(1+0.4666%)^84 - 1} / 0.4666 ]

= [ $ 185,000 * 1.47850 ] - $ 1061.95 * ( 0.47850 / 0.4666% ]

= $ 273,522.5 - $ 1061.95 * 102.55

= $ 273,522.5 - $ 108,902.9

= $ 164,619.6

remaining balance of loan after 7 years ( today ) = $ 164,619.6

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3 years ago
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