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(2):level¡ªcoupon bonds£¨Æ±ÃæÀûÏ¢£©: Information needed to value level-coupon bonds: ¢ÙCoupon payment dates and time to maturity (T) ;¢ÚCoupon payment (C) per period and Face value (F) ;¢ÛDiscount rate. £¨ÎÄ×Ö˵Ã÷¶ÔÕÕPPT£© ?CCC?FPV???...????21?r£¨1? r£©£©?(1?r)T?(1?r)T(3):consols£¨½ð±ßծȯ/ÓÀ¾Ã¹«Õ®£©: a consol is perpetuity. consols are bonds that never stop paying a coupon, have no financial maturity date, and therefore never mature.

5.3 Bond Concepts

First principles: value of financial securities=pv of expected future cash flows (1) bond prices and market interest rates:

That bond prices fall with a rise in interest rates and rise with a fall in interest rates.

(2) When coupon rate = YTM(Yield to Maturity), price = par value. (3) bond maturity and bond¡¯s price change: A bond with longer maturity has higher relative (%) price change than one with shorter maturity when interest rate (YTM) changes. All other features are identical. (4) bond coupon and bond¡¯s price change:

A lower coupon bond has a higher relative price change than a higher coupon bond when YTM changes. All other features are identical.

5.4 The Present Value of Common Stocks (1)Dividends versus Capital Gains

12(2)Valuation of Different Type of Stocks

0121.Zero Growth(ÁãÔö³¤)

0

2.Constant Growth£¨¹Ì¶¨Ôö³¤ÂÊ£© Div1P0?

r?g

?DivN?1?

???T3.Differential Growth£¨±ä¶¯Ôö³¤ÂÊ£©

C?(1?g1)??r?g2?? P?1???T?Nr?g(1?r)(1?r) ?1?5.5 Estimates ofParameters in the Dividend-Discount Model

1)Where does gcome from?G=Retentionratio*Return on retained earnings 2)Where does rcome from?R=Div1/P0+g

Div3DivDivP?????3(1?r)(1?r)(1?r)DivP?r

5.6

The Dividend Growth Model and NPVGO Model P= EPS/(r )+NPVGO Ò»¡¢

1.Cash Cow

2.Net Present Value (per share) of Growth Opportunities ¶þ¡¢

Calculate NPVGO Èý¡¢

Does a higher Retention Ratio Benefit Shareholders? P= Div/(R-g)

g =RR*ROE(Where RR is Retention Ratio) Div=Payoutratio*EPS=(1-RR)*EPS

p =Div/(R-g)=((1-RR)*EPS)/(R-(RR*ROE))

ROE>R,Higher retention ratio ,better for shareholders ROE

? The price earnings ratio is a.k.a the multiple ¨C Calculated as current stock price divided by annual EPS ¨C The Wall Street Journal uses last 4 quarter¡¯s earnings

(2)Price/Cash Flow Ratio

? cash flow = net income + depreciation = cash flow from

operations or operating cash flow

(3)Price/Sales

? current stock price divided by annual sales per share

(4)Price/Book (a.k.a Market to Book Ratio)

? price divided by book value of equity, which is measured as

assets - liabilities

Price per shareP/E ratio?EPS µÚ6ÕÂ

6.1Why Use Net Present Value

1¡¢ Estimating NPV:

¨C 1. Estimate future cash flows: how much? and when?

¨C (Future cash flows of real-world projects are invariably . In other words, cash

flows can only be estimated , rather than known . Imagine that the managers of Alpha expect the cash floe of the project to be $107 next year. That is , the cash flow could be higher , say $117 ,or lower, say $97.) ¨C 2. Estimate discount rate

¨C 3. Estimate initial costs

? 2¡¢Minimum Acceptance Criteria: Accept if NPV > 0 ? Ranking Criteria: Choose the highest NPV ?

3¡¢three Good Attributes of the NPV Rule ? 1. Uses cash flows

? 2. Uses ALL cash flows of the project ? 3. Discounts ALL cash flows properly

6.2 The payback period rule

1. Definition:

Payback period=number of years to recover initial costs

2.Criterion:

Acceptance---set by management Ranking---set by managent

3.Problems with the Payback Method:

(1)Does not consider the timing of the cash flows within the payback period. (2)Ignores all cash flows occurring after the payback period. (3)Arbitrary standard for payback period.

4.Advantage of payback period

(1)Easy to understand and quick decision. (2)Quick result. (3)Small projects.

(4)Small firm difficult to finance.

6.3 The discounted payback period rule

The discounted payback period method:ÕÛÏÖ»ØÊÕÆÚ·¨

Aware of the pitfalls of payback,some decision makers use a variant called the discounted payback period method.

ȱÏÝ£ºAt first glance discounted payback may seem like an attractive alternative,but on closer inspection we see that it has some of the same major falws as payback.Like payback,discounted payback first requires us to make a somewhat magical choice of an arbitrary cutoff period,and then it ignores all of the flows after that date

6.5 The internal rate of return

Definition(϶¨Òå)£ºIRR is the rate that causes the NPV of the project to be zero¡£ General criterion£¨Ò»°ã×¼Ôò£©£ºAccept the project if IRR is greater than the discount rate. Reject the project if IRR is less than the discount rate.ÈôÄÚ²¿ÊÕÒæÂÊ´óÓÚÌùÏÖÂÊ£¬ÏîÄ¿¿ÉÒÔ½ÓÊÜ£»ÈôÄÚ²¿ÊÕÒæÂÊСÓÚÌùÏÖÂÊ£¬ÏîÄ¿²»ÄܽÓÊÜ¡£Õâ¾ÍÊÇ»ù±¾µÄÄÚ²¿ÊÕÒæÂÊ·¨Ôò

6.6 Problems with the IRR Approach

1.Independent Projects: accepting or rejecting one project does not affect the decision of the other projects.

¶ÀÁ¢ÏîÄ¿£ºÊÇÆä½ÓÊÕ»òÕß·ÅÆúµÄ¾ö²ß²»ÊÜÆäËûÏîĿͶ×ʾö²ßÓ°ÏìµÄͶ×ÊÏîÄ¿¡£ Mutually Exclusive Projects: only one of several potential projects can be chosen. »¥³âÏîÄ¿£ºÊÇÖ»ÄÜÔÚһЩDZÔÚµÄÏîĿѡÔñÖ»ÓÐÒ»¸ö¡£

2.Two general problems affecting both independent and mutually exclusive projects Problem 1:Investing or Financing 1)Investing

Accept: IRRs >discount rate ÄÚ²¿ÊÕÒæÂÊ>ÌùÏÖÂÊ Reject :IRRs< discount rate 2)Financing

Accept: IRRs < discount rate ÄÚ²¿ÊÕÒæÂÊ<ÌùÏÖÂÊ Reject : IRRs > discount rate

Problem 2:Multiple Rates of Return Mixture

1) NPV Rule£º

Accept a project if the NPV is greater than zero; Reject a project if NPV is less than zero. NPV=-cost+

?i?1nCi i(1?r)2) Modified IRR (MIRR)

3)The Guarantee against Multiple IRRs General Rules Number of Flows IRRs First cash flow is negative and 1 all remaining cash flows are positive. IRR Criterion Accept if IRR>r Reject if IRR0 Reject if NPV<0 First cash flow is positive and all remaining cash flows are negative. Some cash flows after first are positive and some cash flows after first are negative.

1 Accept if IRRr No valid IRR Accept if NPV>0 Reject if NPV<0 Accept if NPV>0 Reject if NPV<0 May be more than 1 3.Problems Specific to Mutually Exclusive Projects ( 1).The Scale Problem:

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