I think the correct answer would be that the period's net income that is calculated would be overstated. Not accounting the salvage would mean that the calculated income is too much of what it really is since the depreciation value is miscalculated. Hope this helps.
Answer:
setup cost is $7.2
Explanation:
given data
annual demand = 100,000 units
production = 4 hour cycle
d = 400 per day (250 days per year)
p = 4000 units per day
H = $40 per unit per year
Q = 200
to find out
setup cost
solution
We will apply here EPQ formula for find set up cost S that is express as
Q =
............1
200 = 
now we take squaring on both sides and we get here
40000 = 5000 × S × 1.11
solve it we get her
S = 
S = 7.2
so setup cost is $7.2
The directive decision-making fashion uses quick, decisive thinking to come to a solution. A directive decision-maker has a low tolerance for doubtful or ambiguous ideas.
They're focused on the venture and will use their personal information and judgment to come to a conclusion with selective enter from other individuals.
<h3>Which kind of decision is made by using senior management?</h3>
strategic decision
A strategic choice is taken with the aid of top-level managers after a lot of analysis, study, and fact-finding. This is because such selections will affect the entire functioning of the business enterprise and are very vital and large in nature.
Learn more about decision making styles here:
<h3>
brainly.com/question/27004710</h3><h3>#SPJ4</h3>
Answer:<em>9.5354% or 9.6%</em>
Explanation:
<em>PMT = coupon (interest) payment = 12.2 % * $1,000 = $120</em>
<em>Let t = time left until bond is called = 10 years
</em>
<em>Let F be the face value = $ 1,100 ($ 1,000 + $ 100 (Call premium))</em>
<em>Let the Current bond price = 110 % x 1,000 = $1,100</em>
<em>Now,</em>
<em>The bond price is = PMT x 1-( 1 + r )⁻t / r + F/(1 + r )t</em>
<em>Therefore,</em>
<em>1100 = 100 x 1 - (1 + r)⁻¹⁰/r + 1100/(1 + r)¹⁰</em>
<em>Using the trial and error method,</em>
<em>r= 9.5354%</em>
<em>Then the yield to call (YTC) = 9.5354</em>
9.5354%