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destiny jensen

destiny j.

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What are network externalities and how do they lead to growth? multiple choice Network externalities are negative externalities in which the use of a good by one individual makes that technology less valuable to other people. Network externalities can make switching to a superior technology more desirable. Network externalities are another name for positive technology spillovers. Use of a technology by one individual "spills over" the technology to everyone. Thus, switching to any other technology can be extremely easy. Network externalities are externalities in which the use of a good by one individual makes that technology more valuable to other people. Network externalities can make switching to a superior technology expensive or nearly impossible. Network externalities are not actually externalities, but have been erroneously named as such. In this case, when one individual uses a good, then that technology is not available to other people, so network externalities can make switching to another technology expensive or nearly impossible.

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For the piecewise function, find the values h(-10), h(2), h(3), and h(8). \begin{cases} -2x - 8, & \text{for } x < -6 \\ 3, & \text{for } -6 \le x < 3 \\ x + 6, & \text{for } x \ge 3 \end{cases} h(-10) = \\ h(2) = \\ h(3) = \\ h(8) =

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Solve the system by using elementary row operations on the equations. Follow the systematic elimination procedure. $3x_1 + 6x_2 = 9$ $5x_1 + 6x_2 = 23$ Find the solution to the system of equations. (Simplify your answer. Type an ordered pair.)

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Write a while loop that prints all positive numbers that are divisible by 10 and less than a given number n. For example, if n is 100, print 10 20 30 40 50 60 70 80 90. 1 import java.util.Scanner; 2 public class Positiveless 3 { 4 public static void main(String[] args) 5 { 6 Scanner in = new Scanner(System.in); 7 System.out.print("n: "); 8 int n = in.nextInt();

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Classwork: 1) Find an appropriate known series for comparison with the series below then use the limit comparison test to determine convergence or divergence of the series $\sum_{n=1}^{\infty} \frac{2n+3}{n^2+4}$

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The nucleophile in this experiment is ___ and it is from the ____. Acid Catalyzed Hydrolysis of Epoxides Reactants Table Reactant(s) cyclohexane oxide diethyl ether magnesium sulfate MW Density 0.97 g/mL 0.713 g/mL 2.66 g/mL BP 130°C 34.6°C N/A MP 40°C -116.3°C 1124°C MSDS 98.15 g/mol 74.12 g/mol 120.37 g/mol Products Table Product(s) trans-cyclohexane diol cis-cyclohexane diol MW BP MP Density 0.996 g/mL 1.03 g/mL MSDS 116.158 g/mol 116.16 g/mol 236.7°C 116°C 101-104°C 97-101°C Procedure 1. In a 2-dram vial in the reagent hood, you will find a premixed solution of 0.5 mL of cyclohexene oxide stirred in 5mL Coca-Cola. Be sure to note down the label number from the vial in your notebook. 2. Add 5 mL of diethyl ether to the vial, close the lid, shake the vial vigorously and set it aside until the two layers separate out. 3. Separate the organic layer into a 50 mL Erlenmeyer flask using a plastic dropper. 4. Repeat steps 2 & 3 above, three more times, each time using 5 mL diethyl ether. 5. Collect the top layer each time into the same 50 mL Erlenmeyer flask. 6. Add 5 grams of anhydrous MgSO4 to the Erlenmeyer flask and swirl it thoroughly. 7. Perform a gravity filtration of the liquid in Step 6 and collect the liquid (filtrate) into a clean, dry, pre-weighed 2 dram vial. 8. Heat the solution GENTLY to remove the ether. 9. After all the liquid is removed determine the weight and melting point of the solid obtained. 10. Perform a thin layer chromatography analysis on the product to determine its purity, take a picture of your TLC plate.

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Find the exact value of tan (? + ?) under the given conditions. \sin \alpha = \frac{20}{29}, 0 < \alpha < \frac{\pi}{2}; \cos \beta = \frac{4}{5}, 0 < \beta < \frac{\pi}{2} A. \frac{144}{145} B. \frac{143}{145} C. \frac{143}{24} D. \frac{24}{145}

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(1 point) Calculate all four second-order partial derivatives and check that $f_{xy} = f_{yx}$. Assume the variables are restricted to a domain on which the function is defined. f(x, y) = 3 \sin(2x) \cos(4y) f_{xx} = f_{yy} = f_{xy} = f_{yx} =

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Question 11 The starting salaries for students graduating with a BBA is normally distributed with an average of $50,000 and a standard deviation of $8,000. Which is closest to the probability a student makes less than $55,000? 0.7340 0.2660 0.3538 0.6462

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Find the present value (the amount that should be invested now to accumulate the following amount) if the money is compounded as indicated. $8900 at 6% compounded quarterly for 5 years The present value is $oxed{}$ (Do not round until the final answer. Then round to the nearest cent as needed.)

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