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paul williams

paul w.

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According to efficiency wage theory, why might a company pay higher-than-market wages? To increase turnover rates. To reduce the demand for new workers. To increase worker productivity. To increase the number of employees hired.

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Problem 1. Determine True or False for the following questions: (1) A tree can have two nodes with the same parent. (2) A graph of 5 vertices could have 11 edges. (3) A tree cannot have height less than 2. (4) If a is even and b is odd, then $a - 2b$ must be even.

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Why is anhydrous calcium chloride added to the “organic solution” from part 1?

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Where is bile stored? a. common bile duct b. cecum c. gallbladder d. liver

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Predict the product of this organic reaction under strongly oxidizing conditions: [0] OH \rightarrow P + H_2O Specifically, in the drawing area below draw the skeletal ("line") structure of P. If there isn't any P because this reaction won't happen, check the No reaction box under the drawing area.

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Consider the following statements: DATAENDFLAG is off; ERROR equals 0; and SUM is less than 1024. Express the following sentences in symbolic notation: 1) If DATAENDFLAG is off and SUM is less than 1024, then ERROR equals 0. 2) DATAENDFLAG is off; however, ERROR is not 0 or SUM is greater than or equal to 1024. 3) Either DATAENDFLAG is on or it is not the case that both ERROR equals 0 and SUM is less than 1024.

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5. Find the tangent line to $f(x) = x \sec(x)$ at $x = 174\pi$ (Hint: $\sec x = \frac{1}{\cos x}$, find the slope (derivative) and the point)

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Given the following information: Slope = -1; y-intercept = 2. Write an equation of the line with the indicated slope and y-intercept. Options: a) y = -x + 2 b) y = -x - 2 c) y = -2x - 1 d) y = -2x + 1

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Flag question 1- A tank contains 2.0 kg of Water at a temperature 120°C and volume 0.2 $m^3$. Find: phase, pressure and quality of water. 2- Determine the specific volume for R- 410a at 100°C, 3.0 MPa using the following models: a) The R-134a tables, b) Ideal Gas, c) Generalized Compressibility Chart

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Andrew Yang was a 2020 Democratic primary election candidate. His main agenda pillars were Medicare for All, Human-Centered Capitalism, and Freedom Dividend. The latter is a universal basic income of $1000/month, free and clear for every American adult. Let's analyze this by using the time allocation choice model. Assume that a poor 1-person household has no passive income. If we subtract time for sleeping, eating, personal hygiene, etc., that person has 400 hours per month available as total time T, which he can split between Home Time and Labor Time. Moreover, assume that the person has a net income of $8/hour from his job. For this question, assume that all taxes are 0%. a) Draw the budget constraint of this household in a time allocation choice model graph with time on the x-axis and consumption on the y-axis. Assume hereby that there is NO basic income and that the person has also no other forms of passive income. Label all axes, lines or curves, and write on each axis the values of all ends and kinks (if applicable) of the budget constraint. b) Assume that in the situation described in part a, the person chooses to work 250 hours per month. Draw an indifference curve going through his utility maximizing work time of 250 hours/month and home time of 150 hours/month. Calculate his income at this level. c) Now assume that the Freedom Dividend is introduced, thus each person receives a tax-free basic income of $1000 monthly, independent of their income. Draw the new budget constraint of this household. Again, write on each axis the values of all ends and kinks (if applicable) of the budget constraint, and label all axes, lines or curves. d) How (if any) does the time allocation of this person change between Home Time and Labor Time? By how much do you think his monthly income rises after the Freedom Dividend: less than $1000, $1000, or more than $1000? In the graph of part c, draw a possible indifference curve for the household which shows his new time/income allocation after the introduction of the basic income.

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