Answer:
Combined Beta = 1
Combined return = 10%
Explanation:
given data
stock portfolio = $50,000
beta = 1.2
expected return = 10.8%
beta = 0.8
expected return = 9.2%
standard deviation = 25%
to find out
combination
solution
we get here first Combined Beta that is express as
Combined Beta = 1.2 × 50% + 0.8 × 50%
Combined Beta = 1
and
Combined return will be here
Combined return = 10.8 × 50% + 9.2 × 50%
Combined return = 10%
Answer:
The correct answer is:
(a) -7783
(b) 6800
(c) -983
Explanation:
According to the given values in the question:
(a)
The price variance will be:
= 
= 
=
(Favorable)
(b)
The quantity variance will be:
= 
= 
= 
=
(Unfavorable)
(c)
The cost variance will be:
= 
= 
=
(Favorable)
Answer:
Lump-sum salary increase.
Explanation:
A lump-sum salary increase is an amount paid instead of increase in salary. It is not added to the fixed base salary, it is instead given in the form of a single cash payment, as it is the case with Cindy here. This is why it is also known as lump sum bonus, because it is given as a single payment, as it was in Cindy’s case, all given at the beginning of the year.
84.84 days take Mario's to sell its inventory.
<h3>What is meant by Inventory?</h3>
All the goods, merchandise, and supplies that a company keeps on hand in anticipation of selling them for a profit are referred to as inventory.
The products and materials that a company keeps on hand with the intention of reselling, producing, or using them are referred to as inventory or stock. The main focus of inventory management is determining the location and shape of stocked commodities.
Data given in the question:
Sales = $2,880
costs of goods sold = $2,220
Inventory = $51
Accounts receivable = $436
Now,
Time taken to sell inventory = 365 ÷ ( Inventory Turnover Ratio )
also,
Inventory Turnover Ratio = [ Cost of goods sold ] ÷ [ Average inventory ]
= $2,220 ÷ $516
= 4.3023
Therefore,
Time taken to sell inventory = 365 ÷ 4.3023
= 84.84 days
To learn more about Inventory refer to:
brainly.com/question/24868116
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Answer:
the price of the product demanded