Using the <em>Single's Person Weekly payroll</em> distribution , the number of allowances claimed by Frica Morrison will be 3.
<u>Given that</u> :
- Weekly pay = $513.66
- Federal income tax withheld = 33
<em>From the payroll table</em>, Frica's weekly pay falls inbetween $510 - $520 ; checking along the row, we can see from the <em>table(attached)</em> that Federal income tax withheld of $33 falls under the 3 allowances claimed.
This means that for Frica to have $33 withheld from his <em>weekly pay of $513.66</em>, then he must have claimed 3 allowances.
Therefore, the Number of allowances claimed by Frica Morrison is 3.
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Answer:
you're receiving too small of a gain
Explanation:
Based on the information provided within the question it can be said that offering a price so low that buyers immediately accept it might mean you're receiving too small of a gain. That is because if a buyer is immediately accepting it, then it can be because they realize that it is a great deal and that they will most likely not find a better price anywhere else and immediately decide to buy it from you. Therefore you can be selling it for an increased profit margin by increasing the price.
Answer:
1.41 Approx
Explanation:
The computation of the beta for the stock T is shown below:
Beta of portfolio = Respective betas × Respective investment weights
1.30 = (0.14 × 0.81) + (0.5 × 1.36) + (0.36 × beta of the Stock T)
1.30 =0.7934 + (0.36 × beta of the Stock T)
beta of the Stock T = (1.3 - 0.7934) ÷ 0.36
= 1.41 Approx
We simply multiplied the beta of each stock with its investment weights order to calculate the beta of the stock T as portfolio beta is given
Answer:
Yield to maturity is 3.94%
Explanation:
Yield to maturity is the annual rate of return that an investor receives if a bond bond is held until the maturity.
Face value = F = $1,000
Coupon payment = $1,000 x 9% = $90/2 = $45 semiannually
Selling price = P = $1080
Number of payment = n = 10 years x 2 = 20
Yield to maturity = [ C + ( F - P ) / n ] / [ (F + P ) / 2 ]
Yield to maturity = [ $45 + ( 1000 - 1080 ) / 20 ] / [ (1,000 + 1080 ) / 2 ]
Yield to maturity = [ $45 - 4 ] / 1040 = $41 /1040 = 0.394 = 3.94%
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