Answer:
$600 million
Explanation:
On January 1, 2020, the balance of common stock & APIC
Common stock & APIC = Paid-In Capital + Share Capital raised by issuing 50 million shares at $20 per share - Treasury Stock
Here
Paid-In Capital is $500 millions
Issue of 50 million shares at $20
Treasury Stock is 20 million shares at $45 per share
By putting the values, we have:
Common stock & APIC = $500 million + $1000 million - (20 million shares * $45 per share)
Common stock & APIC = $1500 millions - $900 million = $600 million
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Answer: A. Owners' equity for proprietorships and partnerships is usually referred to as capital.
B. No distinction is made between invested capital and retained earnings for a proprietorship or a partnership.
C. Neither proprietorships or partnerships issue stock.
Explanation:
The statements that are true regarding owners' equity and ownership rights held in noncorporate entities include:
• No distinction is made between invested capital and retained earnings for a proprietorship or a partnership.
• Neither proprietorships or partnerships issue stock.
• Owners' equity for proprietorships and partnerships is usually referred to as capital.
We should note that sole proprietorships and partnership typically don't have stockholders and shouldn't issue stock as they aren't separated from their founders.
Also, the owners' equity for proprietorships and partnerships is usually referred to as capital. We should note that for a sole proprietorship or a partnership, the equity is the owners capital account which can be seen on the balance sheet.
Based on the above explanation, all the options given above are correct.
Answer:
a. Does this create a disbursement float or a collection float?
A disbursement float occurs when you write a check and hand it out, but the person that receives the check hasn't cashed it yet. You do not owe the money anymore, but it still appears on your bank account.
b. What is your available balance?
your bank account balance = $135,000
c. What is your book balance?
book balance = $135,000 - $49,000 = $86,000
Answer:
the expected return on the portfolio is 14.77%
Explanation:
The computation of the expected return on the portfolio is shown below:
The expected return is
= ($1,600 ÷ $4,300) × 11% + ($2,700 ÷ $4,300) × 17%
= 14.767 %
= 14.77%
The $4,300 comes from
= $1,600 + $2,700
= $4,300
hence, the expected return on the portfolio is 14.77%
The same is considered
