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Ch.9 Current Liabilities and Time Value of Money. Part I: Current Liabilities. Current liabilities: Require payment within one year (or one operating cycle whichever is longer). Requires payment within one year. Jacuzzi Brands Partial Balance Sheet – 2004. (in millions).
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Part I: Current Liabilities • Current liabilities: • Require payment within one year (or one operating cycle whichever is longer)
Requires payment within one year Jacuzzi BrandsPartial Balance Sheet – 2004 (in millions) Liabilities and shareholders' equity Current liabilities: Notes payable $ 21.1 Current maturities of long-term debt 3.9 Trade accounts payable 123.7 Income taxes payable 18.3 Accrued expenses and other current liabilities 134.4 Total current liabilities $301.4
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 Selected 2004 Liquidity Ratios Current Ratio Jacuzzi Brands 1.79 Sara Lee 1.06 Tommy Hilfiger 3.87 Boeing 0.72 Nike 2.50 LO1
1. Accounts Payable • Amounts owed for the purchase of inventory, goods, or services on credit
2. Note Payable (Short term) I promise to pay $1,000 plus 12% annual interest on December 31, 2007. Date: January 1, 2007 Signed:_________ Lamanski Co. S.J.Devona Total repayment = $1,120 $1,000 + ($1,000 × 12%)
Effective interest rate on note = 13.6% ($120 interest/$880 proceeds) Discounted Promissory Note In exchange for $880 received today, I promise to pay $1,000 on December 31, 2007. Date: January 1, 2007 Signed:_________ Lamanski Co.
1 2 3 1 2 3 4 5 6 7 8 9 10 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 18 19 20 21 22 23 24 25 26 27 28 29 30 31 25 26 27 28 29 30 31 3. Current Maturities of Long-Term Debt Principal repayment on borrowings due within one year of balance sheet date Due in upcoming year
4. Income Taxes Payable Record expense when incurred, not when paid 12/31/07 3/15/08 Record 2007 tax expense Taxes Paid LO2
5. Contingent Liabilities • Obligation involving existing condition • Outcome not known with certainty • Dependent upon some future event • Actual amount is estimated LO4
Contingent Liabilities • Accrue estimated amount if: • Liability is probable • Amount can be reasonably estimated In year criteria are met: Expense (loss) XXX Liability XXX
Typical Contingent Liabilities • Warranties • Premium or coupon offers • Lawsuits
Recording Contingent Liabilities Quickkey Computer sells a computer product for $5,000 with a one-year warranty. In 2007, 100 computers were sold for a total sales revenue of $500,000. Analyzing past records, Quickkey estimates that repairs will average 2% of total sales. Example:
Recording Contingent Liabilities Probable liability has been incurred? Amount reasonably estimable? YES YES Record in 2007: Warranty Expense 10,000 Estimated Liability 10,000
Disclose in financial statement notes Disclosing Contingent Liabilities IF not probable but reasonably possible OR amount not estimable
Contingent Assets • Contingent gains and assets are not recorded but may be disclosed in financial statement notes • Conservatism principle applies
Part II: Time Value of Money • Prefer payment at the present time rather than in the future due to the interest factor • Present and future value concepts allow people to compare the value of money at different point in time • Applicable to both personal and business decisions
If you invest $100 now at 10% annual return. How much money would you have in your account after 100 years?
Simple v. compounding interest • Simple interest: earn interest only on the principal • Compounding interest: earn interest on both principal and the interest earned in previous periods
Simple Interest I = P×R×T Dollar amount of interest per year Principal Time in years Interest rate as a percentage LO5
Simple Interest principal amount = $ 100 annual interest rate = 10% term of note = 100 years P×R×T Interest = $100 × .10 × 100 = $ 1,000 Total = $100 + $1,000 = $1,100
Compound Interest • Interest is calculated on principal plus previously accumulated interest • Interest on interest • Compound interest amount always higher than simple interest due to interest on interest
Interest Compounding principal amount = $ 100 annual interest rate = 10% term of note = 100 years Annual compounding of interest LO6
Total amount after $100 years: 100(1+.1)(1+.1)(1+.1)(1+.1)(1+.1)…
Compound Interest Computations Present value of a single amount Future value of a single amount Present value of an annuity Future value of an annuity
1. Future Value of Single Amount Known amount of single payment or investment Future Value + Interest =
Future Value of a Single Amount Example If you invest $10,000 today @ 10% compound interest, what will it be worth 3 years from now? invest $10,000 Future Value = ? Year 1 Year 2 Year 3 + Interest @ 10% per year
Future Value of a Single Amount Example – Using Formulas FV = p(1 + i)n = $10,000(1.10)3 = $13,310
Future Value of a Single Amount Example – Using Tables FV = Present value × table factor = $10,000 × (3 periods @ 10%) Year 1 Year 2 Year 3 PV = $10,000 FV = ??
Future Value of $1 (n) 2% 4% 6% 8% 10%12% 15% 1 1.020 1.040 1.060 1.080 1.100 1.120 1.150 2 1.040 1.082 1.124 1.166 1.210 1.254 1.323 3 1.061 1.125 1.191 1.260 1.331 1.405 1.521 4 1.082 1.170 1.262 1.360 1.464 1.574 1.749 5 1.104 1.217 1.338 1.470 1.611 1.762 2.011 6 1.126 1.265 1.419 1.587 1.772 1.974 2.313 7 1.149 1.316 1.504 1.714 1.949 2.211 2.660 8 1.172 1.369 1.594 1.851 2.144 2.476 3.059
Future Value of a Single Amount Example – Using Tables FV = Present value × table factor = $10,000 × (3 periods @ 10%) = $10,000 × 1.331 = $13,310 Yr. 1 Yr. 2 Yr. 3 PV = $10,000 FV = $13,310
2. Present Value of Single Amount Known amount of single payment in future Present Value Discount
Present Value of a Single Amount Example If you will receive $10,000 in three years, what is it worth today (assuming you could invest at 10% compound interest)? Present Value = ? $10,000 Year 1 Year 2 Year 3 Discount @ 10%
Present Value of a Single Amount Example – Using Formulas PV = Future value × (1 + i)–n = $10,000 × (1.10)–3 = $7,513
Present Value of a Single Amount Example – Using Tables PV = Future value × table factor = $10,000 × (3 periods @ 10%) Year 1 Year 2 Year 3 PV = ?? FV = $10,000
Present Value of $1 (n) 2% 4% 6% 8% 10%12% 15% 1 0.980 0.962 0.943 0.926 0.909 0.893 0.870 2 0.961 0.925 0.890 0.857 0.826 0.797 0.756 3 0.942 0.889 0.840 0.794 0.751 0.712 0.658 4 0.924 0.855 0.792 0.735 0.683 0.636 0.572 5 0.906 0.822 0.747 0.681 0.621 0.567 0.497 6 0.888 0.790 0.705 0.630 0.564 0.507 0.432 7 0.871 0.760 0.665 0.583 0.513 0.452 0.376 8 0.853 0.731 0.627 0.540 0.467 0.404 0.327
Present Value of a Single Amount Example – Using Tables PV = Future value × table factor = $10,000 × (3 periods @ 10%) = $10,000 × 0.751 = $7,510 Yr. 1 Yr. 2 Yr. 3 PV = $7,510 FV = $10,000
1 2 3 4 $0 $3,000 $3,000 $3,000 $3,000 3. Future Value of an Annuity Periods + Interest Future Value = ?
Year 1 Year 2 Year 3 Year 4 $0 $3,000 $3,000 $3,000 $3,000 FV = ?? Future Value of an Annuity Example If we invest $3,000 each year for four years at 10% compound interest, what will it be worth 4 years from now?
Year 1 Year 2 Year 3 Year 4 $0 $3,000 $3,000 $3,000 $3,000 FV = ?? Future Value of an Annuity Example FV = Payment × table factor = $3,000 × (4 periods @ 10%)
Future Value of Annuity of $1 (n) 2% 4% 6% 8% 10%12% 15% 1 1.000 1.000 1.000 1.000 1.000 1.000 1.000 2 2.020 2.040 2.060 2.080 2.100 2.120 2.150 3 3.060 3.122 3.184 3.246 3.310 3.374 3.473 4 4.122 4.246 4.375 4.506 4.641 4.779 4.993 5 5.204 5.416 5.637 5.867 6.105 6.353 6.742 6 6.308 6.633 6.975 7.336 7.716 8.115 8.754 7 7.434 7.898 8.394 8.923 9.487 10.089 11.067 8 8.583 9.214 9.897 10.637 11.436 12.300 13.727
Future Value of an Annuity Example PV = Payment × table factor = $3,000 × (4 periods @ 10%) = $3,000 × 4.641 = $13,923 Year 1 Year 2 Year 3 Year 4 $0 $3,000 $3,000 $3,000 $3,000 FV = $13,923
1 2 3 4 $0 $500 $500 $500 $500 4. Present Value of an Annuity Periods Discount Present Value = ?