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Which of the following is an example of positive punishment? Multiple Choice an employee is given a raise for good performance getting a ticket for driving too fast, resulting in a decrease in frequency of speeding learning that it is better to ask for permission before doing something that might get you into trouble

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Blank discrimination is a catch all term that describes when people are denied employment opportunities

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Which stage of cell respiration makes the majority of ATP? Fermentation Photosynthesis Electron transport chain Krebs cycle Glycolysis

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03-GaussianElimination: Problem 22 (1 point) Amanda and John are sister and brother. Amanda has five times as many brothers as sisters, and John has twice as many brothers as sisters. How many girls and boys are there in this family? Answer: girls and boys.

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Which of the following statements about export cash subsidy in a small exporting country is accurate? ? Overall, export subsidy increases the net welfare of the exporting country. ? Export subsidy reduces the amount produced domestically in the exporting country. ? Export subsidy increases the producer surplus in the exporting country. ? An export subsidy reduces the price that consumers in the exporting country pay for the product.

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A long term contract for a Belgium importer stipulates that: importer of wine in Belgium buys 10,000 cases of Romanian white wine and pays the Romanian winery in Euros. The Belgium importer then sells the wine to a Swiss importer and is paid in Swiss Francs. Details: Romanian wine costs 100 Romanian Leu per case. Belgium importer now exports the wine to Swiss for 300 Swiss Francs per case. Total handling, insurance, and transport costs are 2.5 Euros per case 1 Euro = .9 Romanian Leu 1 Euro = 3.5 Swiss Franc 1. Would the Belgium firm earn a profit or loss on this deal if the transaction was completed today with current data? Indicate profit or loss by placing either word here:_______ ________________amount of profit or loss from above (use a + for profit and – for loss) Show work here: 2. Which firm or firms, Belgium, Romanian, and/or Swiss are at foreign exchange risk of gaining or losing if this deal is repeated later and exchange rates have changed? List here: 3. If the exchange rate have now changed to those listed below, calculate the current status for the Belgium firm: 1 Euro = .9 leu 1 Euro = 2.5 Swiss Francs How does that change the Belgium import/exporter’s profitability? Profit or loss is now how much answer here____+______ (use + for profit and – for loss) Show work clearly here: 4. How has the Romanian exporter’s condition changed due to the change in the exchange rate described in #3 above? (0ne sentence)

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Estimate a True Proportion A sample of 65 College students reveal that 18 believe in Big Foot. Use the 95% Confidence level to answer the following questions. 8. What is the sample proportion? Approximate Thousandths 9. What is the interval estimate of the true proportion? Approximate Thousandths

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Chapter 10 - In a world where buyers maximize their profit or utility, inputs used in production are priced according to their: Marginal revenue Marginal contribution Marginal cost Marginal revenue product

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1. Gravitational lensing. You observe a double Einstein ring around galaxy Lambda. One of the lensed galaxies, Mu, produces an Einstein ring of radius $\theta_m = 7.0''$ and is at redshift $z_m = 0.15$, while the other lensed galaxy, Nu, produces an Einstein ring of radius $\theta_n = 9.3''$ and is at redshift $z_n = 0.30$. Assume that galaxy Mu is low-mass and does not also visibly lens galaxy Nu -- that is, all lensing is due to galaxy Lambda. Assume $H_0 = 70$ km/s/Mpc. (a) What is the distance to Galaxy Mu? (b) What is the distance to Galaxy Nu? (c) Find the distance to galaxy Lambda in Mpc, and then the mass of galaxy Lambda in $M_\odot$. (Hint: You'll need a separate lens equation for each Einstein ring, and if you rearrange them suitably, you can divide them to eliminate the mass.)

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(a) (15%) Draw s(t), m(t), and q(t). (b) (10%) Determine the Fourier series form I for s(t). 2. Consider the natural sampling of the signal m(t) = cos(2?t) by s(t) = \sum_{n=-?}^{?} p(t - nT_s) where the sampling period is q(t) T_s = 0.5 seconds and the pulse is rectangular p(t) = 1 for t? [-0.1, 0.1] and p(t) = 0 for t ? [-0.1, 0.1]. (c) (5%) Determine the math expression of flat-top sampled signal q(t). (d) (12%) Determine the Fourier transforms of m(t), s(t), and q(t). m(t) (e) (5%) Draw the Fourier transform of q(t) for f? [-2, 2]. (f) (8%) If q(t) passes through a low-pass filter with frequency response U(f) =1 for |f|?1.5 Hz and U(f) = 0 for |f|>1.5 Hz, determine the output signal of U(f). s(t)

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julie a.