Using Vega to find Option Price Changes

The call option on the 49 strike is currently worth $4.50 and has a vega of 0.11.

How much would the call option be worth if volatility increases by 5%?

$3.95 $4.50 $5.05 $5.60

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4 solutions

Chew-Seong Cheong
Mar 19, 2015

Vega is the measurement of an option's sensitivity to changes in the volatility of the underlying asset. Vega ν \nu represents the amount that an option contract's price V V changes in reaction to a 1% change in the volatility σ \sigma of the underlying asset (see Definition of 'Vega' by Investopedia ).

Therefore the difference in option price due to 5 % 5\% increase in volatility:

Δ V = ν Δ σ = 0.11 × 5 = 0.55 \Delta V = \nu \Delta \sigma = 0.11 \times 5 = 0.55

Therefore, the new option price = $ 4.50 + $ 0.55 = $ 5.05 =\$4.50+\$0.55 = \boxed{\$5.05} .

Farah Perlado
Nov 27, 2017

.11*5=.55+4.5= $5.05

$4.5+0.44*0.5 = $5.05

cecilia chui - 2 months ago
Edwards L
Dec 13, 2018

((.11 x 1.05) * 4.50 ) + 4.50 = 5.02 closest answer,

Paul Wu
Jan 9, 2018

$4.5 + 0.11 * 5 = $ 5.05

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