Final answer:
Nash issued 18,000 shares at the time of the exchange. The correct answer is D.
Step-by-step explanation:
To find the number of shares that Nash issued at the time of the exchange, we need to calculate the increase in additional paid-in capital (APIC). APIC is the amount that shareholders have paid in excess of a company's par value. In this case, the increase in APIC is $560,000 - $200,000 = $360,000.
The increase in APIC is equal to the number of shares issued multiplied by the difference between the stock price and the par value. We can set up the following equation: $360,000 = (Number of shares) * ($25 - Par value).
Since the total par value increased from $750,000 to $840,000, the increase is $840,000 - $750,000 = $90,000. Therefore, the par value is $90,000 / (Number of shares before the acquisition) = $90,000 / ($840,000 / $25) = 3,500.
Now we can substitute the par value into the equation and solve for the number of shares:
$360,000 = (Number of shares) * ($25 - $3,500).
Dividing both sides of the equation by ($25 - $3,500), we get:
(Number of shares) = $360,000 / ($25 - $3,500) = 18,000.
Therefore, Nash issued 18,000 shares at the time of the exchange. The correct answer is D) 18,000.