Answer:
The net worth (owners' equity) for this business is $2.2 million
Explanation:
Net worth: It is also known as owner's equity which is a difference between total assets and total assets.
In this question, we use the accounting equation which is used to balance the debit and credit side of the balance sheet items.
So, the accounting equation is
Total Assets = Total Liabilities + Owner's Equity
where,
Company assets are $3.5 million
And, liabilities is $1.3 million
Now, apply the above equation to find out the value of the owner's equity
So, owner equity would be equals to
= $3.5 million - $1.3 million
= $2.2 million
Hence, the net worth (owners' equity) for this business is $2.2 million
<h2>Given:-</h2>
- Initial velocity ,u = 0m/s
<h3>To Find:-</h3>
- Distance travel by the boat ,s
<h3 /><h3>Solution:-</h3>
We have to calculate the distance covered by the boat in given time interval. Using 2nd equation of motion
<h3>s = ut + 1/2at²</h3><h3 />
where,
v is the final velocity
a is the acceleration
u is the initial velocity
t is the time taken
s is the distance covered
Substitute the value we get
:⟹ s = 0×8 + 1/2×3 × 8²
:⟹ s = 0 + 1/2 × 3 × 64
:⟹ s = 3/2 × 64
:⟹ s = 3 × 32
:⟹ s = 96 m
Hence, the distance covered by the steam boat is 96 metres.
I think the answer would be alone
Answer:
9 kanban
Explanation:
The calculation of the number of kanban containers needed is given below:
= (Lead time demand + Safety stock) ÷ kanban size
where,
Lead time demand is
= 1,500 radios × 1 days
= 1,500 radios
Container size = 250 radios
Safety Stock is
= 1 ÷ 2 day × 1,500 radios
= 750 radios
So, the number of kanban containers needed is
= (1,500 radios + 750 radios) ÷ (250 radios)
= 9 kanban
We simply used the above formula to find out the required kanbans
Answer:
the amount in the fund after 10 years will be $785,075.04
Explanation:
The computation of the amount after 10 years is shown below"
As we know that
Future value = Present value × (1 + rate of interest)^number of years
= $150,000 × (1 + 0.18)10
= $785,075.04
Hence, the amount in the fund after 10 years will be $785,075.04