Using compound interest
5000 x 1.035^32 gives me 15033 which is triple the original value, therefore it’s 32 years
<span>This is known as job specialization. Josh cannot do all of the work himself, so he hires others to perform specific tasks for him. He should hire people with specialized skillsets, so that they will be most suited to the jobs he needs them to perform, such as waiters for serving customers and chefs for preparing dishes.</span>
Answer:
A trust
Explanation:
A trust is a kind of business that acts as a fiduciary or a trustee of property on behalf of another party.
Typical functions of a trust includes administration and management of the business.
The assets are eventually meant to be transferred to another person.
In the given scenario Hannah is running a hospitality business which she recieve backing from investors.
The investors have entrusted Hannah with the running of the business. So this is a trust
Answer:
Explanation:
The journal entry is shown below:
Amortization expense - Patent A/c Dr $32,380
To Patent A/c $32,380
(Being amortization expense for the first year is recorded)
The computation is shown below"
= Purchase cost of patent ÷ estimated useful life
= $161,900 ÷ 5 years
= $32,380
For the intangible assets, the amortization expense is considered,not the depreciation expense and the same is to be taken.
Answer:
The present Value of my winnings = $4,578,716.35
Explanation:
An annuity is a series od annual cash outflows or inflows which payable or receivable for a certain number of periods. If the annual cash flow is expected to increase by a certain percentage yearly, it is called a growing annuity.
To work out the the present value of a growing annuity,
we the formula:
PV = A/(r-g) × (1- (1+g/1+r)^n)
I will break out the formula into two parts to make the workings very clear to follow. So applying this formula, we can work out the present value of the growing annuity (winnings) as follows.
A/(r-g)
= 460,000/(12%-3%)
= $5,111,111.11
(1- (1+g/1+r)^n
1 - (1+3%)/(1+12%)^(27)
=0.8958
PV = A/(r-g) × (1- (1+g/1+r)^n)
$5,111,111.11 × $0.8958
= $4,578,716.35
The present Value of my winnings = $4,578,716.35
