Answer:
increase by 400 billion dollars
Explanation:
marginal propensity to consume = mpc
tax multiplier = -mpc/1-mpc
from our question we were given mpc to be 0.8
-0.8/1-0.8
= -0.8/0.2
= -4
change in output = -4(-100)
= 400 billion dollars
for a $100 tax decrease, output will increase by $100 billion x 4
= $400 billion
Answer:
B. is able to accumulate tax-free interest earnings on cash values.
Explanation: whole life insurance policy also known as permanent life insurance,is an insurance policy where people who buy the policy are deferred from paying tax,this policy ensure that you pay the same amount of premium throughout the policy,it is a policy that is not termed and it doesn't expire it can last up to 120years.
Answer:
The advantages of using secondary data are several, but its main advantage is that it is the cheapest way to gather large sets of information. A lot of secondary data is available on the internet, so it is time saving. Using secondary data saves work, efforts and money.
We can also use secondary data to determine more specifically which primary data we need to gather, again saving resources.
Answer:
$1,240,000
Explanation:
Given that,
Net income = $1,000,000
Pretax foreign currency translation adjustment = $400,000
Unrealized pretax loss on debt securities = $80,000
Effective tax rate = 25%
Total other comprehensive income:
= Foreign currency translation adjustment - Loss on debt securities
= [$400,000 × (1 - 25%)] - [$80,000 × (1 - 25%)]
= ($400,000 × 0.75) - ($80,000 × 0.75)
= $300,000 - $60,000
= $240,000
Comprehensive income:
= Net income + Total other comprehensive income
= $1,000,000 + $240,000
= $1,240,000
<u>Solution and Explanation:</u>
As the utility function is concave in shape, so person is risk averse. Thus, he will not accept the gamvle.
The difference between utility at point A&C = 70 minus 65 = $5, is less than a the difference between A&B = 65 minus 55 = $10
<u>MCQ:
</u>
Answer is option a&d - risk averse people fear a lot for losing money, thus they overestimate the probability of loss
Since, shape of utility function is concave, hence the double derivative of utility with respect to wealth is negative, so utility falls at an decreasing rate , as wealth increases
