in his salary after his MBA is completed. Suppose that the post-graduation salary increases at a 5% per year and that the discount rate is 8%. What is minimum expected starting salary after graduation that makes going to a business school a positive-NPV investment for Michael? For simplicity, assume that all cash flows occur at the end

FINANCIAL ACCOUNTING
10th Edition
ISBN:9781259964947
Author:Libby
Publisher:Libby
Chapter1: Financial Statements And Business Decisions
Section: Chapter Questions
Problem 1Q
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Michael Scott is 30 years old at the beginning of the year and is thinking about getting an MBA. Michael is currently making $40,000 per year and expects the same for the remainder of his working years (until age 65). If he goes to a business school, he gives up his income for two years and, in addition, pays $20,000 per year for tuition. In return, Michael expects an increase in his salary after his MBA is completed. Suppose that the post-graduation salary increases at a 5% per year and that the discount rate is 8%. What is minimum expected starting salary after graduation that makes going to a business school a positive-NPV investment for Michael? For simplicity, assume that all cash flows occur at the end of each year. 

 

FORMULA LIST
Future Value (Single Cash Flow) [FV]:
FVn = PV (1 + r)" or PV(1+)
or PVeN
Present Value (Single Cash Flow) [PV]:
FV
FV
PVn = FV/(1 + r)" or
or
Future Value (Annuity) [FV]:
FVh= CF(*"-)
Present Value (Annuity) [PV]:
Future Value (Annuity Due) [FV]:
FV, = CF(* -) (1+r)
Present Value (Annuity Due) [PV]:
PV, = CF(*")(1+r)
Present Value of Perpetuity[PV]:
PV = CF/r or CF (1+g) / (r - g)
Annuity Amount [PMT]:
- ((+ r"
CF or PMT = FV / (*" --) or PV/ E)
Interest rate (derivation using lump sum formula) [r]:
r= enn-1
Time Period in years [n]:
In
n =
In (1+r)
Transcribed Image Text:FORMULA LIST Future Value (Single Cash Flow) [FV]: FVn = PV (1 + r)" or PV(1+) or PVeN Present Value (Single Cash Flow) [PV]: FV FV PVn = FV/(1 + r)" or or Future Value (Annuity) [FV]: FVh= CF(*"-) Present Value (Annuity) [PV]: Future Value (Annuity Due) [FV]: FV, = CF(* -) (1+r) Present Value (Annuity Due) [PV]: PV, = CF(*")(1+r) Present Value of Perpetuity[PV]: PV = CF/r or CF (1+g) / (r - g) Annuity Amount [PMT]: - ((+ r" CF or PMT = FV / (*" --) or PV/ E) Interest rate (derivation using lump sum formula) [r]: r= enn-1 Time Period in years [n]: In n = In (1+r)
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