The fact that the business that Bhat and Cho do as Data Security, means that for the purpose of collecting judgements and having accounting performed, most states would treat the firm as an <u>independent entity.</u>
<h3>What is an independent entity?</h3><h3 />
An independent entity is one that does not get counted along with the assets of its owners or partners. In other words, it is independent of the affairs of its owners and is treated as having its own identity.
In this case, the Data Security partnership that Bhat and Cho have will be treated as a separate entity from them which makes it an independent entity.
This is purely for the purpose of collecting judgement and having proper accounting records kept. And even at that, not all states in the United States will require this.
In conclusion, this is an independent entity.
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Answer:
Fixed overhead spending variance = 8300 Favourable
Explanation:
given data
Actual fixed overhead = 559300
Budgeted fixed overhead = 567600
solution
we get here Fixed overhead spending variance that is express as
Fixed overhead spending variance = Actual fixed overhead - Budgeted fixed overhead .................1
Fixed overhead spending variance = 559300 - 567600
Fixed overhead spending variance = 8300 Favourable
Roman may buy 23 tomato and 9 radish, for the school garden.
<h3><u>Calculation:</u></h3>
Let (r) represent the cost of one packet of radish seeds, and
Let (t) represent the cost of one packet of tomato seeds.
Amount spent by roman = $62.75
It denotes that;
Roman bought 32 packets of seeds and one packet of radish seeds costs = $ 1.75.
One packet of tomato seeds costs = $ 2.50.
It denotes that,
Substitute t=9 , and r= 23, we have
In eq. 1
In eq.2
Here, both the equations are satisfied, therefore, option [C] is correct.
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The correct answer for the question that is being presented above is this one: "plane." <span>Sending products by plane is the most expensive option available to producers. Using plane as a way to transport products can be quite expensive compared to rail, truck or ship.</span>
Answer:
optimal solution is 0.6B + 0.4S
highest possible yield = 13.4%
Explanation:
we have to maximize 0.09B + 0.2S
where:
B = amount invested in bonds
S = amount invested in stocks
constraints:
B ≥ 0.6
B + S = 1
S ≥ 0
0.09B + 0.2S ≥ 0.085
using solver, the optimal solution is 0.6B + 0.4S
the portfolio's yield = (0.6 x 0.09) + (0.4 x 0.2) = 5.4% + 8% = 13.4%
