Incomplete question. Here are the missing options;
a. Program Backlog
b. Roadmap
c. Development Manager
d. System Architecture Designs
Answer:
<u>b. Roadmap</u>
Explanation:
<em>Remember</em>, a typical project/product roadmap details lists of features or feature milestones to be launched in the future.
Hence, by looking carefully looking at the product's roadmap, the product manager can find information about when the specific feature requested by the customer would become available.
Answer:
Instructions are listed below
Explanation:
Giving the following information:
Suppose you just bought an annuity with 9 annual payments of $15,400 at the current interest rate of 11 percent per year.
First, we need to determine the final value with the following formula:
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
Then, we can calculate the present value with the following formula:
PV= FV/(1+i)^n
A)i=11%
FV= {15400*[(1.11^9)-1]}/0.11
FV= $218,125.17
PV= 218,125.17/(1.11^9)= $85,270.53
B) i= 6%
FV= {15400*[(1.06^9)-1]}/0.06
FV= $176,966.27
PV= 176,966.27/(1.06^9)= $104,746.06
C) i= 16%
FV= $269,785.02
PV= $70,940.77
Answer:
$44,928,000
Explanation:
The fact that 416,000 received a refund of $3,600 each means that the tax authority would lose the interest income that could have been generated on the total refund amount based on a 3% interest rate of return.
Lost annual income=number of people who got refund*average refund per person*interest rate of return
number of people who got refund=416000
average refund per person=$3,600
the interest rate of return=3%
Lost annual income=416,000*$3,600*3%
Lost annual income=$44,928,000
Answer:
5.84%
Explanation:
We use the RATE function that is shown in the excel. Kindly find the attachment below:
The NPER shows the time period.
Given that,
Present value = $45
Future value or Face value = $47
PMT = $2
NPER = 3
The formula is shown below:
= Rate(NPER,PMT,-PV,FV,type)
So, the annual compound rate of return is 5.84%
Answer:
See Below
Explanation:
Expected value is the sum of the products of the probability and payoff of each.
<u>Wager 1:</u>
probability of heads and tails, both is 0.5
Win = 440
Loose = 110
So,
Expected Value = 440(0.5) + (-110)(0.5) = 220 - 55 = $165
<u>Wager 2:</u>
Similar to wager 1
Win = 770
Loose = 220
So,
Expected value = 770(0.5) + (-220)(0.5) = 385 - 110 = $275
2nd wager is better, in this sense.