You are considering purchasing a put option on a stock with a current price of $26. The exercise price is $28, and the price of the corresponding call option is $2.65. According to the put-call parity theorem, if the risk-free rate of interest is 6% and there are 90 days until expiration, the value of the put should be .

$4.24

Explanation:

According to the Put-Call Parity, the value would be expressed by;

Put Price = Call price - Stock price + Exercise price *e^-(risk free rate *T)

T is 90 days out of 365 so = 90/365

= 2.65 - 26 + 28 * 2.71 ^ (-0.06 * 90/365)

= $4.24

answer with step-by-step explanation:

a. wx is perpendicular to xy - true:

(since x is adjacent to x and y and all angles are 90 degrees in a square, therefore wx is perpendicular to xy)

b. ∠w is congruent to ∠x - true:

(all angles in a square are equal to each other)

c. ∠w is supplementary to ∠x - true:

(∠w and ∠x both are right angles which add up to 180 degrees so they are supplementary angles)

d. wxyz is a rhombus - true:

(a rhombus has all sides equal in length and so has a square so it is a rhombus)

e. wxyz is a trapezoid - false:

(a trapezoid has only one pair of parallel sides while a square has two pairs of parallel sides)

f. wx is parallel to yz - true:

(wx and yz are parallel to each other)

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2. a talk with them

3. ask someone you trust

4. ignore

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