The best and most correct answer among the choices provided by your question is the fourth choice or letter D.
The statement "<span>Social Security is applied to all wages up to the maximum taxable earnings. Medicare is applied to all wages without limit." best </span><span>explains the relationship between Social Security and Medicare taxes.</span>
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Answer:
$1,248
Explanation:
The current premiums are $975, which is equivalent to 100%. The new premium will increase by 28%.
New premiums will be $975% plus 28%, which is equal to 128% of $975
= $975 x 128/100
=$975 x 1.28
=$1,248
The deadweight loss from a tax per unit of good will be smallest in a market with inelastic supply and inelastic demand.
The Deadweight loss refers to loss that occurs when supply and demand are not in equilibrium and thus, result in market inefficiency.
Usually, the value of the deadweight loss varies with the demand elasticity and supply elasticity.
So, when the demand or supply is inelastic, the deadweight loss of the taxation will be smaller because the quantity bought or sold varies less with price.
Therefore, the answer is B. because the deadweight loss from a tax per unit of good will be smallest in a market with inelastic supply and inelastic demand.
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Because he divided the population into smaller groups and then randomly sampled each group, he would be using a stratified random sampling procedure.
Answer:
the portfolio's return will be Ep(r)= 9.2 %
Explanation:
if the stock lies on the security market line , then the expected return will be
Ep(r) = rf + β*( E(M)- rf)
where
Ep(r) = expected return of the portfolio
rf= risk free return
E(M) = expected return of the market
β = portfolio's beta
then
Ep(r) = rf + β*( E(M)- rf)
E(M) = (Ep(r) - rf ) / β + rf
replacing values
E(M) = (Ep(r) - rf ) / β + rf
E(M) = ( 17.2% - 3.2%) /1.4 + 3.2% = 13.2%
since the stock and the risk free asset belongs to the security market line , a combination of both will also lie in this line, then the previous equation of expected return also applies.
Thus for a portfolio of β=0.6
Ep(r) = rf + β*( E(M)- rf) = 3.2% + 0.6*(13.2%-3.2%) = 9.2 %
Ep(r)= 9.2 %
