Answer:
Required return 10.27%
Dividend yield 5.77%
Expected capital gains yield 4.5%
Explanation:
Calculation for required return using this formula
A. R = (D1 / P0) + g
Let plug in the formula
Required return = ($2.30 / $39.85) + .045
Required return = .1027*100
Required return= 10.27%
Therefore Required return is 10.27%
Calculation for dividend yield using this formula
Dividend yield = D1 / P0
Let plug in the formula
Dividend yield = $2.30 / $39.85
Dividend yield = .0577*100
Dividend yield = 5.77%
Therefore Dividend yield is 5.77%
Calculation for the expected capital gains yield
Using this formula
Expected capital gains yield=Required return-Dividend yield
Let plug in the formula
Expected capital gains yield=10.27%-5.77%
Expected capital gains yield=4.5%
Therefore Expected capital gains yield is 4.5%
Answer:
$161,400
Explanation:
<u>Cash collection calculation</u>
December cash sales ($160,000*30%) = $48,000
<u>Credit sales</u>
December: (160000*70%*50%) = $56,000
November: (180000*70%*30%) = $37,800
October: (140,000*70%*20%) = <u>$19,600</u>
Total cash collections <u>$161,400</u>
Answer:
1.4
Explanation:
Given that
Q1 = 200
P1 = $200
Q2 = 300
P2 = $ 150
Recall that
Midpoint formula = Q2 - Q1/(Q2 + Q1)/2 ÷ P2 - P1/(P2 + P1)/2
= 300 - 200/(300 + 200)/2 ÷ 150 - 200/(150 + 200)/2
= 100/250 ÷ -50/175
= 0.4 ÷ 0.285
= 1.4
Answer:
Explanation:
Experiments were performed for 240 people, 60 people test positive.
Step 1: we calculate the sample proportion; p= 60/240= 0.25.
Step 2: calculate the standard error for the sample, which is the square root of sample proportion,p = p(1-p)/n, n=100
0.25(1-0.25)/100
= 0.04.
Step 3: calculate the test statistics; assuming the hypothesis test percentage is 25%
Then, we say 0.25-1=0.75
-0.75/0.04
= -1.875.
In particular, the sample results are -1.875 standard error.
Probability of Z is less than -1.875.
Look up it value in the Z table
