You have just turned 22 years old, received your bachelor's degree, and accepted your first job. Now you must decide how much money to put into your retirement plan. The plan works as follows: Every dollar in the plan earns 6.7 % per year. You cannot make withdrawals until you retire on your 65th birthday. After that, you can make withdrawals as you see fit. You decide that you will plan to live to 100 and work until you turn 65. You estimate that to live comfortably in retirement, you will need $ 110 comma 000 per year, starting at the end of the first year of retirement and ending on your 100th birthday. You will contribute the same amount to the plan at the end of every year that you work. How much do you need to contribute each year to fund your retirement?
how can you solve this manually and on a financial calculator?
In: Finance
In C++ Language
English/Spanish Translation Program.
Create a menu driven program that translates English to Spanish and Spanish to English.
Your translation program should use arrays for this program. You will need to populate the arrays with the contents of the English and Spanish data files provided. The two files are ordered such that each word in the one file corresponds to the respective translation in the other (i.e.: the first word in the ENG.txt file corresponds to the first word in the SPAN.txt file; the second word in the ENG.txt file corresponds to the second word in the SPAN.txt file, and so on).
Read each file into an array, one array for English words and one for Spanish words. The text files provided each have 100 words. Use a menu driven process.
A message should be displayed if the selected word is not in the dictionary and an error message is displayed if you select an incorrect menu option. Your program must be in a loop so that you can make multiple selections without having to restart your program each time.
In: Computer Science
How do you calculate the overturning moment for each story of the building in Excel. Suppose we have a 5 story building that is 50 feet tall and each floor is 10 foot high. The force on the 5th floor is 10 kips, on the 4th floor it's 8 kips, on the 3rd floor it's 6 kips, on the 2nd floor it's 4 kips and on the first floor it's 2 kips. Is there a routine you can use in Excel that will calculate this without much effort. The fourth floor will have an overturning moment of 10*10=100; the third floor will have an overturning moment of 10*20+8*10=280; the second floor overturning moment is 10*30+8*20+6*10=520; the first floor's overturning moment is 10*40+8*30+6*20+4*10=800; the base overturning moment is 10*50+8*40+6*30+4*20+2*10=1100
In: Civil Engineering
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Exercise 1 |
Is there a linear relationship between the age at which a child first begins to speak and the child’s later mental ability? A study was conducted in which the age (in months) at which a child spoke their first words and the score on an aptitude test as a teenager were recorded: PLEASE SHOW WORK
|
Age |
15 |
26 |
10 |
9 |
15 |
20 |
18 |
11 |
8 |
20 |
|
Score |
95 |
71 |
83 |
91 |
102 |
87 |
93 |
100 |
104 |
94 |
Ho: P=0
H1: P¹0
a=0.05
DF=10-2=8
Reject the null hypothesis if r > 0.632 or r < -0.632
In: Statistics and Probability
How do you calculate the overturning moment for each story of the building in Excel. Suppose we have a 5 story building that is 50 feet tall and each floor is 10 foot high. The force on the 5th floor is 10 kips, on the 4th floor it's 8 kips, on the 3rd floor it's 6 kips, on the 2nd floor it's 4 kips and on the first floor it's 2 kips. Is there a routine you can use in Excel that will calculate this without much effort and what would it be. The fourth floor will have an overturning moment of 10*10=100; the third floor will have an overturning moment of 10*20+8*10=280; the second floor overturning moment is 10*30+8*20+6*10=520; the first floor's overturning moment is 10*40+8*30+6*20+4*10=800; the base overturning moment is 10*50+8*40+6*30+4*20+2*10=1100
In: Civil Engineering
You have just turned 22 years old, received your bachelor's degree, and accepted your first job. Now you must decide how much money to put into your retirement plan. The plan works as follows: Every dollar in the plan earns 7% per year. You cannot make withdrawals until you retire on your 65th birthday. After that, you can make withdrawals as you see fit. You decide that you will plan to live to 100 and work until you turn 65. You estimate that to live comfortably in retirement, you will need $100,000 per year, starting at the end of the first year of retirement and ending on your 100th birthday. You will contribute the same amount to the plan at the end of every year that you work. How much do you need to contribute each year to fund your retirement?
Please use financial formula and solve the question, Thanks!
In: Finance
You have just turned 22 years old, received your bachelor's degree, and accepted your first job. Now you must decide how much money to put into your retirement plan. The plan works as follows: Every dollar in the plan earns 7.0% per year. You cannot make withdrawals until you retire on your 65th birthday. After that, you can make withdrawals as you see fit. You decide that you will plan to live to 100 and work until you turn 65.
You estimate that to live comfortably in retirement, you will need $100,000 per year, starting at the end of the first year of retirement and ending on your 100th birthday. You will contribute the same amount to the plan at the end of every year that you work. How much do you need to contribute each year to fund your retirement? Your annual contribution should be. (Round to the nearest cent.)
In: Finance
Creative Computing sells a tablet computer called the Protab.
The $780 sales price of a Protab Package includes the
following:
One Protab computer.
A 6-month limited warranty. This warranty guarantees that Creative will cover any costs that arise due to repairs or replacements associated with defective products for up to six months.
A coupon to purchase a Creative Probook e-book reader for $200, a price that represents a 50% discount from the regular Probook price of $400. It is expected that 20% of the discount coupons will be utilized.
A coupon to purchase a one-year extended warranty for $50. Customers can buy the extended warranty for $50 at other times as well. Creative estimates that 40% of customers will purchase an extended warranty.
Creative does not sell the Protab without the limited warranty, option to purchase a Probook, and the option to purchase an extended warranty, but estimates that if it did so, a Protab alone would sell for $760.
Required:
1. & 2. Indicated below whether each item is a
separate performance obligation and allocate the transaction price
of 100,000 Protab Packages to the separate performance obligations
in the contract.
3. Prepare a journal entry to record sales of
100,000 Protab Packages (ignore any sales of extended
warranties).
Indicated below whether each item is a separate performance obligation and allocate the transaction price of 100,000 Protab Packages to the separate performance obligations in the contract.
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In: Accounting
Answer Problems below:
Q1. Mr. Miles is a first time investor and wants to build a portfolio using only U.S. T-bills and an index fund that closely tracks the S&P 500 Index. The T-bills have a return of 5%. The S&P 500 has a standard deviation of 20% and an expected return of 15%.
1. Draw the CML and mark the points where the investment in the market is 0%, 25%, 75%, and 100%.
2. Mr. Miles is also interested in determining the exact risk and return at each point.
Q2. Mr. Miles decides to set aside a small part of his wealth for investment in a portfolio that has greater risk than his previous investments because he anticipates that the overall market will generate attractive returns in the future. He assumes that he can borrow money at 5% and achieve the same return on the S&P 500 as before: an expected return of 15% with a standard deviation of 20%. Calculate his expected risk and return if he borrows 25%, 50%, and 100% of his initial investment amount.
In: Finance
1. Calculate the average of the first 10 second values (initial velocity) for all concentrations and draw the curve.
2. Calculate the inverse of initial velocities vs inverse of concentrations. Draw the Lineweaver- Burk line.
3. Answer: a.) Vmax; b.) Km.
| Table 2 | ||||||
| Time (s) | 30 µg/µL | 50 µg/µL | 100 µg/µL | 150 µg/µL | 500 µg/µL | |
| 0 | 0 | 0 | 0 | 0 | 0 | |
| 10 | 0.021 | 0.024 | 0.023 | 0.039 | 0.063 | |
| 20 | 0.024 | 0.035 | 0.024 | 0.041 | 0.066 | |
| 30 | 0.027 | 0.034 | 0.019 | 0.041 | 0.074 | |
| 40 | 0.026 | 0.039 | 0.007 | 0.044 | 0.073 | |
| 50 | 0.03 | 0.044 | 0.011 | 0.047 | 0.075 | |
| 60 | 0.028 | 0.039 | 0.008 | 0.049 | 0.071 | |
| 70 | 0.029 | 0.045 | 0.009 | 0.051 | 0.07 | |
| 80 | 0.035 | 0.048 | 0.024 | 0.055 | 0.076 | |
| 90 | 0.037 | 0.048 | 0.021 | 0.052 | 0.072 | |
| 100 | 0.047 | 0.043 | 0.017 | 0.055 | 0.073 | |
| 110 | 0.044 | 0.042 | 0.017 | 0.054 | 0.075 | |
| 120 | 0.038 | 0.044 | 0.015 | 0.057 | 0.079 |
In: Physics