If a portfolio is comprised of two stocks. Stock A comprises 65% of the portfolio and has a beta of 1.21. The portfolio beta is 1.119.
<h3>Portfolio beta</h3>
Using this formula
Portfolio beta=(Stock A portfolio×beta)+[(1-Stock A porfolio)× Stock B beta]
Let plug in the formula
βp = (.65 × 1.21) + [(1 - .65) × .95]
βp = (.7865) + [.35 × .95]
βp= .7865+ .3325
βp = 1.119
Therefore the portfolio beta is 1.119.
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You just add up all the numbers and you get the answer which is 23.60
<span>The issue isn't black and white, a true answer is closer to the middle ground but to play devil's advocate I personally believe investors have a net positive effect on companies they keyword: invest in. Investments naturally leads to expansion and growth, that's always at least a main goal of anyone profitable company. It produces more jobs, but it can have the negative effect of curbing jobs in the name of cutting costs. A lasting problem is an overreliance in investment when companies don't have enough liquidity to continue running and is forced to sell assets valuable to the business in times of panics and reduced investment. Overall investors are in large part a reason for the success of modern corporations.</span>
Answer:
$24,160 favorable
Explanation:
The computation of the total contribution margin sales volume variance is given below:
The Budgeted contribution margin per pound of MT is
= $40 - $20
= $20 per pound
Now the budgeted contribution margin per pound of ET is
= $60 - $30
= $24 per pound
MT's contribution margin sales volume variance is
= (Actual sales quantity - Budgeted sales quantity) × Budgeted contribution margin per pound
= (3960 - 4000) × $20
= $800 Unfavorable
ET's contribution margin sales volume variance is
= (Actual sales quantity - Budgeted sales quantity) × Budgeted contribution margin per pound
= (5,040 - 4000) × $24
= $24,960 favorable
Now the total contribution margin sales volume is
= $800 unfavorable + $24,960 favorable
= $24,160 favorable
