Answer:The cost of capital that will make both investments equal is 17.045%
Explanation:
Investment A
$1.5 million will be received in perpetuity we can there use perpetuity formula to Value investment A.
Value of Investment A = 1500 000/r
Investment B
$1.2 Million will be received in Investment B with a growth rate of 3% will then use Gordon's growth rate model to value investment B.
Value of investment B = (1200 000 x (1+0.03))/(r - 0.03)
Value of investment B = 1236000/(r - 0.03)
1500 000/r = 1236000/(r - 0.03)
1236000(r) = 1500000(r - 0.03)
(r - 0.03) = 1236000( r)/1500000
r - 0.03 = 0.824r
r - 0.824r = 0.03 = 0.176r = 0.03
r = 0.03/0.176 = 0.170454545
R = 17.045%
The cost of capital that will make both investments to be equal is 17.045%
Answer:
I'd say B,
Explanation:
becuase you dont need any money to hike and she wants to save it.
Answer:
Option (A) is correct.
Explanation:
Cash flow from Operating Activities:
= Net income + (Beginning Accounts receivable - Ending Accounts receivable) + (Ending Accounts payable - Beginning Accounts payable)
= $45,000 + ($23,000 - $22,000) + ($28,000 - $26,000)
= $45,000 + $1,000 + $2,000
= $48,000
Therefore, Bird Brain's cash flows from operating activities would be $48,000.
Answer:
The withdrawals will be of $ 11,379.014 per month
Explanation:
Future value of the annuities:
C 750.00
time 360(30 years x 12 monhs per year)
rate 0.008333333 (10% / 12 months)
PV $1,695,365.9436
C 250.00
time 360 (30 years x 12 monhs per year)
rate 0.005 (6% / 12 months)
PV $251,128.7606
Total 1,695,365.84 + 251,128.76 = 1.946.494,6
and from here we withdraw for 25 years:
PV 1,946,495
time 300 (25 years x 12 months)
rate 0.004166667 (5% / 12 months)
C $ 11,379.014
Answer:
a) 0.0358
b) 0.0395
c) 0.1506
Explanation:
Number of clues "daily doubles" = 3
Determine the probabilities
<u>a) P(single contestant finds all three ) </u>
assuming event A= a returning champion gets the "daily double" in first trial
P(A) = 1/30 , P(~A) = 29/30
assuming event B = any player picks up "daily double" after the first move
P(B |~A ) = 1/3
hence : P ( B and ~A ) = 29/30 * 1/3 = 29/90
<em>considering second round </em>
P(player chooses both daily doubles ) = 1/3 * 1/3 = 1/9
∴ P(single contestant finds all three ) = 29/90 * 1/9 = 0.0358
<u>B) P ( returning champion gets all three ) </u>
= (1/30 + 29/90 )* 1/9
= 32 / 810 = 0.0395
<u>c) P ( each player selects only one )</u>
P = 32/405 + 29/405
= 61 / 405 = 0.1506
