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nordsb [41]
3 years ago
9

Calculate the elasticity of a call option with a premium of $6.50 and a strike price of $61. The call has a hedge ratio of 0.7,

and the underlying stock’s price is currently $47.

Business
1 answer:
Svetach [21]3 years ago
6 0

Answer:

The Elasticity of the call option = \mathbf{ 5.06 \%}

Explanation:

From the given information:

For $1 change in stock price

the percentage  of change in stock price = ΔS/S

ΔS/S = (1× 100)/47 = 2.127659574

ΔC = hedge ratio × ΔS

ΔC = 0.7 × 1

ΔC = 0.7

However , the percentage change in the stock call option price = ΔC/C

= (0.7 × 100) / 6.50

= 70/6.50

= 10.76923077

∴

The Elasticity of the call option = \mathbf{\dfrac{percentage \ change \  in \ the \stock \  call \ option \ price }{percentage \ change \ in \ the \ stock \ price}}

The Elasticity of the call option = \mathbf{ \dfrac{10.76923077 }{2.127659574}}

The Elasticity of the call option = \mathbf{ 5.06 \%}

       OR

The Price Elasticity of the call option can be computed by using EXCEL FUNCTION(=B3*(B4/B1))

The illustration to that can be seen in the diagram attached below.

The Elasticity of the call option  \simeq 5.06% by using EXCEL FUNCTION.

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Dr Interest expense(bal fig) $7,840                                          

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The June 30 and 31 December Year 2 interest on the bonds are recorded thus:

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Dr Interest expense(bal fig) $7,840                                          

Dr Premium on bonds           $560

Cr Cash                                             $8400

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Dr Interest expense(bal fig) $7,840                                          

Dr Premium on bonds           $560

Cr Cash                                            $8400

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$280,000*102%=$285,600

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                                =$285,600-$280,000

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Semi-annual interest payment=$280,000*6%*6/12

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