Funds available | 130,000 | ||
Funds given to Courtney | (34,000) | ||
Funds available | 96,000 | ||
Future value after 4 years | 96000*(1+6%)^4 | ||
Future value after 4 years | 121,197.79 | ||
Future value of vacation amount spent | 10000*((((1 + 6%) ^ 4) - 1) / 6%) | ||
Future value of vacation amount spent | 43,746.16 | ||
Funds available after vacation | 121197.79-43746.16 | ||
Funds available after vacation | 77,451.63 | ||
PV of annuity for making pthly payment | |||
P = PMT x (((1-(1 + r) ^- n)) / i) | |||
Where: | |||
P = the present value of an annuity stream | |||
PMT = the dollar amount of each annuity payment | |||
r = the effective interest rate (also known as the discount rate) | |||
i=nominal Interest rate | |||
n = the number of periods in which payments will be made | |||
77541.63= | 30820* (((1-(1 + 6%) ^- n)) / 6%) | ||
77541.63/30820 | =(((1-(1 + 6%) ^- n)) / 6%) | ||
2.52 | =(((1-(1 + 6%) ^- n)) / 6%) | ||
2.516*6% | =1-(1 + 6%) ^- n | ||
0.15 | =1-(1 + 6%) ^- n | ||
0.85 | =(1 + 6%) ^- n | ||
log 0.85 | -n*log 1.06 | ||
-0.07058107= | -n*0.02530587 | ||
n= | =0.07058107/0.02530587 | ||
n= | 2.79 | Years | |
Your parents have accumulated a $130,000 nest egg they have been planning to use this money...
Your parents have accumulated a $140,000 nest egg. They have been planning to use this money to pay college costs to be incurred by you and your sister, Courtney. However, Courtney has decided to forgo college and start a nail salon. Your parents are giving Courtney $29,000 to help her get started, and they have decided to take year-end vacations costing $11,000 per year for the next four years. Use 7 percent as the appropriate interest rate throughout this problem....
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Your parents have accumulated a $130,000 nest egg They have been planning to use this money to pay college costs to be incured by you and your sister, Courtney However, Courtney has decided to forgo college and start a nal salon. Your parents are giving Courtney $16.000 to hetp her get started, and they have decided to take year end vacancs costing $8.000 per year for the next four years Use 8 percent as the appropriate interest rate throughout this...
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