Unit 6: Valuation Methods & Cost Of Capital Flashcards

1
Q

Dividend growth model

A

Expected dividend per share / (Discount rate - Dividend growth rate)

= the $ value of a common stock

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2
Q

Expected dividend

A

Last annual dividend paid x (1+ growth rate) ^ t

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3
Q

Two stage dividend discount model

A
  1. Sum of the PV of dividends in the high growth period
  2. Calculate the PV of the stock in steady growth period discounting back to year 1
  3. Sum total

For common stock

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4
Q

Preferred stock valuation

A

Dividend per share / Cost of capital

When preferred stock pays a fixed dividend ex. 12$

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5
Q

Rate of return on investment

A

Return on investment / Amount invested

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6
Q

Marginal cost of capital
(Definition)

A

The weighted -average cost to the firm of the next dollar of new capital raised after existing internal sources are exhausted.

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7
Q

Cost of new capital
(Formula)

A

= Annual interest / Net issue proceeds

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8
Q

Cost of new preferred stock
(Formula)

A

Next dividend / Net issue proceeds
*This includes flotation costs

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9
Q

Cost of new common stock
(Formula)

A

(Next dividend / Net issue proceeds) + Dividend growth rate
*Mature firms rarely issue new stock

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10
Q

Derivative instrument

A

an investment transaction in which the parties’ gain or loss is derived from some other economic event, for example, the price of a given stock, a foreign currency exchange rate, or the price of a certain commodity

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11
Q

Hedging

A

the process of using offsetting commitments to minimize or avoid the impact of adverse price movements

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12
Q

Long Position

A

A person who would like to sell an asset in the future.
They benefit from a rise in value of the asset

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13
Q

Short Hedge

A

Owner of a long position can purchase an instrument whose value will rise if the asset’s value falls

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14
Q

Short Position

A

Someone who wants to buy an asset in the future.
They benefit from a fall in value of the asset.

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15
Q

Long Hedge

A

Someone in a short position obtains an instrument whose value will rise if the asset’s value rises.

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16
Q

Natural Hedge

A

Normal operations that mitigate risk.
Ex. financing long term asset over same period as the life of the equipment.

17
Q

Forward Contract

A

Two parties agree that at a set future date one will perform and the other will pay a set price. Neither has the option of non performance.
Ex. wholesaler agrees to buy clothes from a retailer on x/x for $$

18
Q

Futures Contract

A

A commitment to buy or sell an asset at a fixed price during a specific future month. Unlike forward contracts, the counterparty is unknown.

19
Q

Future contracts are traded on _______

A

Futures Exchanges

20
Q

In futures exchanges, the _____________ matches sellers who will deliver during a given month with buyers who are seeking delivery during the same month.

A

Clearing House

21
Q

Do futures contracts take delivery?

A

Not necessarily. Parties can exchange the difference between the market price and contracted price.

22
Q

Option

A

Party purchases the right to demand that the counterparty (seller) perform some action on or before a specified date.
The buyer can exercise or not.

23
Q

Exercise Point (Strike Price)

A

Price at which the owner of a option can purchase or sell the asset underlying the option contract. The set price for the option.

24
Q

Option Price (Option Premium)

A

the amount the buyer pays to the seller to acquire an option

25
Q

Naked (uncovered) Option

A

a speculative instrument, the writer does not hold the underlying asset, they may have to acquire it in the future to satisfy their obligations

26
Q

Call Option

A

Gives the buyer the right to purchase the underlying asset at a fixed price. A long position for the buyer.

27
Q

Put Option

A

Gives the buyer the right to sell the underlying asset at a fixed price. A short position for the buyer.

28
Q

Risk Free Put-Call Parity
(formula)

A

PV of exercise price = Value of put + Value of underlying - Value of call
Buying a put, buying the underlying asset, and selling a call, provides the same return as investing the PV of the exercise price at the risk free rate.

29
Q

Models for Valuing Options

A
  1. Black-Scholes formula
  2. Binomial Method
30
Q

Interest Rate Swap

A

agreements to exchange interest payments based on one interest structure for payments based on another structure.

31
Q

Currency Swap

A

agreements to exchange cash flows denominated in one currency for cash flows denominated in another