You are given displacement equation for object in SHM as: x(t)=1.5cos(3.0t) cm.
a) The period of this oscillation is: [ Select ] ["2.1 sec", "3 sec", "1.5 sec", "0.48 sec"]
b) The amplitude of the motion is: [ Select] ["0.75 m", "1.5 m", "3.0 m"]
c) The maximum velocity is: [ Select ] ["28 m/s", "4.5 m/s", "0.72 m/s"]
d) The displacement at t = 0.5 s is [ Select ] ["0.12 m", "-0.78 m", "1.5 m"]
In: Physics
1. Would a 50:50 solution of R and S enantiomers of the same compound have any effect on plane polarized light shining through it? Why or why not?
2. Based on your answer to the last question, how could you determine the enantiopurity of a given concentration of a sample if you know its specific rotation [α] using a polarimeter?
3. Give an example of a drug which can be sold as a racemic (R and S) mixture without any harmful effects.
In: Chemistry
A 4.2 kg lead ball is dropped into a 2.4 L insulated pail of water initially at 20.0∘C.
If the final temperature of the water-lead combination is 26.0 ∘C, what was the initial temperature of the lead ball?
In: Physics
3. A student comes up with a new ratio to measure performance:
she calls it profit
ratio: ROCE/WACC
o What does it measure? Interpret it.
o Do you consider it a good performance measure? Explain.
o Can you think of a better name for it? Why?
In: Accounting
Consider the following two investment alternatives, in which Alternative II is more economically attractive than Alternative I:
Alternative I Alternative II
Initial Investment $10,000 $40,000
Useful life 5 years 10 years
Terminal market value $1,000 $5,000
Annual expenses $20,000 $7,000
EUAC (12%), approx. $22,617 $13,800
Determine the percent change in the annual expenses for Alternative I that would make the two investments equally attractive. (Enter your answer as a positive or negative number without the percent % sign.)
In: Economics
The Strings Object in particular is full of useful classes and methods. You can parse and manipulate strings using several methods of the String class. These methods enable you to count characters, find and extract characters and substrings, replace characters and substrings, combine characters and substrings, and compare strings.
Questions to answer:
1. Identify three such methods and discuss how they are used. Then use them in simple relevant examples
2. As you research the String class, what are some of the most
popular uses of substring searching in use today?
3. Are there any uses of strings not covered by the String class or
mentioned in the prompt?
4. Are there other classes that inherit from the String
class?
5. How does the String class extend or support the Array class?
In: Computer Science
In: Economics
What are the three most common types of radioactive decays? How do they differ? Also how many types of decays are there? Please describe them.
In: Physics
On March 31, 2018, the Herzog Company purchased a factory complete with machinery and equipment. The allocation of the total purchase price of $960,000 to the various types of assets along with estimated useful lives and residual values are as follows:
| Asset | Cost | Estimated Residual Value | Estimated Useful Life in Years |
|||||||
| Land | $ | 120,000 | N/A | N/A | ||||||
| Building | 460,000 | none | 25 | |||||||
| Machinery | 260,000 | 10% of cost | 6 | |||||||
| Equipment | 120,000 | $ | 15,000 | 5 | ||||||
| Total | $ | 960,000 | ||||||||
On June 29, 2019, machinery included in the March 31, 2018,
purchase that cost $96,000 was sold for $76,000. Herzog uses the
straight-line depreciation method for buildings and machinery and
the sum-of-the-years'-digits method for equipment. Partial-year
depreciation is calculated based on the number of months an asset
is in service.
Required:
1. Compute depreciation expense on the
building, machinery, and equipment for 2018.
2. Prepare the journal entries to record the
depreciation on the machinery sold on June 29, 2019, and the sale
of machinery.
3. Compute depreciation expense on the building,
remaining machinery, and equipment for 2019.
In: Accounting
Please describe how an union may behave by strategically exploiting Marshall’s 4 rules.
Marshall's Rules:
Marshall rules for the elasticity of labor demand Alfred Marshall (1842-1924) described the “rules of derived demand”: Labor demand is more elastic the greater...
1 ... the elasticity of substitution; - the more capital and labor are substitutes, the more easily the firm can replace capital for labor when w increases;
2 ... the price elasticity of output; - w ?? p ?, so the more output responds to p the more the firm wants to reduce labor when w increases;
3 ... the labor share in total cost of production; - w ? increases total costs more when production is labor intensive; when w ? firms reduce labor more in sectors where labor share of costs large. (note: true if elast. product demand > elast. substitution)
4 ... the supply elasticity of the other inputs; - if the supply of factors that can replace labor is large, the firm will substitute away from labor more easily when w increases;
In: Economics
Chapter 2, #31
You are driving through town at 12 m/s when suddenly a car backs out of a driveway in front of you. You apply the brakes and begin decelerating at 3.3 m/s2. How much time does it take to stop? After braking half the time found in part A, is your speed 6.0 m/s, greater than 6.0 m/s, or less than 6.0 m/s?
In: Physics
Phosphoric acid is a triprotic acid (Ka1=6.9x10-8, Ka2 = 6.2x10-8, and Ka3=4.8x10-13). To find the pH of a buffer composed of H2PO4- (aq) and HPO42-(aq), which pka value would you use in the Henderson-Hasselbalch equation? Calculate the pH of a buffer solution obtained by dissolving 22.0 g of KH2PO4 and 32.0 g of Na2HPO4 in water and then diluting to 1.00 L
In: Chemistry
Answer as soon as possible
Given a number, find the sum of all the unique multiples of
particular
numbers up to but not including that number.
If we list all the natural numbers below 20 that are multiples of 3
or 5, we
get 3, 5, 6, 9, 10, 12, 15, and 18.
The sum of these multiples is 78.
Given Code:
public int getSumOfMultiples(int i, int[] set) {
// Solution
return 0;
}
In: Computer Science
As you read about regression this week, try to think of pairs of variables whose values might be associated, or as we say in statistics have a correlation. For example, height and weight have a positive correlation because in general we expect taller people to weigh more than shorter people. This does not mean every taller person weighs more than every shorter person, but that's the tendency. Can you think of another pair of variable that have a positive correlation? How about a pair of variables that have a negative correlation? Try to think of pairs of variables from your field of study! For each variable, consider the following: give a brief description of each variable, how is it measured, what are its possible values, Why do you think the correlation between your two variables is positive or negative?
In: Math
1. 1. In polarizing microscopy, what is and what happens when a sample is anisotropic?
2. 2.What can happen to image of an anisotropic sample when you rotate it?
3. 3.What additional piece of equipment is added to a polarizing microscope to control anisotropic behavior? How does it accomplish control?
In: Physics