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john diaz

john d.

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QUESTION 4 · 1 POINT A concentration cell is constructed of silver electrodes at 25 °C, and the half cells contain concentrations of the Ag+ ion equal to 0.800 M and 0.850 M. What is the voltage of the concentration cell? • Report your answer using three significant figures. Provide your answer below: V FEEDBACK Content attribution

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\( x^{5}-13 x^{3}+36 x=0 \)

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In Exercises 39 through 46, find an equation of the line that is tangent to the graph of \( f \) for the given value of \( x \). 39. \( f(x)=\sqrt{3 x+4} ; x=0 \) 40. \( f(x)=(9 x-1)^{-1 / 3} ; x=1 \) 41. \( f(x)=\left(3 x^{2}+1\right)^{2} ; x=-1 \) 42. \( f(x)=\left(x^{2}-3\right)^{5}(2 x-1)^{3} ; x=2 \) 43. \( f(x)=\frac{1}{(2 x-1)^{6}} ; x=1 \) 44. \( f(x)=\left(\frac{x+1}{x-1}\right)^{3} ; x=3 \) 45. \( f(x)=\sqrt[3]{\frac{x}{x+2}} ; x=-1 \)

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Monetary policy is considered as one of the most important stabilization policy used by the central bank of a country in order to stabilize the economy from inflation

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Assume the following values for all of the model’s parameters: A = 1, θ = 0.3, s = 0.2, δ = 0.10, n = 0.02, l = 1300 (a) Solve analytically for the value of the steady state capital stock per capita, k*, for this economy

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How are catabolic and anabolic reactions linked in a living organism?

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Revenues of software publishers in a country for the years 2008-2017 can be modeled by the function $S(x) = 91.412e^{0.05205x}$, where \$x = 8$ represents 2008, $x = 9$ represents 2009, and so on, and $S(x)$ is in billions of dollars. Approximate, to the nearest unit, revenue for 2017. The total revenue for the year 2017 was approximately $\boxed{}$ billion. (Simplify your answer. Round to the nearest billion dollars as needed.)

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Q2 = DSUM(A3:I26, C3, A28:I29) Total amount of mortgage loans issued Total amount of mortgage loans issued by the Kendall branch Total monthly payments Total monthly payments for loans issued by the Kendall branch Total amount of loans issued by the Kendall branch Total monthly payments for mortgage loans issued by the Kendall branch What information will be obtained from the formula: =DSUM(A3:I26, C3, A28:I29) B C D E - 1 Analysis of Consumer Loans 2 Loan Loan Interest Monthly 3 Loan ID Branch Amount Type Rate Term Start Date End Date Payment 4 L0007 North Miami $10,000 A 4.00% 7/28/20047/28/2007 5295.24 5 L0009 Opa Locka $25,000 A 8.50% 3 8/4/20048/4/2007S789.19 6 L0011 Kendall $56,000 A %009 8/6/20048/6/2007 S1,703.63 7 L0013 Kendall $35,000 A 7.50% 3 8/14/20048/14/2007S1,088.72 8 L0021 Opa Locka $41,000 A 8.40% 3 9/21/20049/21/2007S1,292.37 9 L0006 North Miami $36,000 A 5.70% 4 7/26/20047/25/2008 S817.17 10 L0020 Kendall $25,000 A 7.00% 4 9/18/20049/17/2008 99869 11 L0003 North Miami $475,000 M 5.40% 15 7/18/20047/15/2019 53,855.99 12 L0012 Kendall $50,000 M 7.00% 15 8/13/20048/10/2019 S449.41 13 L0014 Kendall $150,000 M 6.00% 15 8/24/20048/21/2019S1,265.79 14 L0016 Opa Locka $200,000 M 6.50% 15 9/4/2004 9/1/201951,742.21 15 L0019 Kendall $275,000 M 7.70% 15 9/11/20049/8/2019 S2,580.64 16 L0022 Kendall $75,000 6.00% 15 9/25/20049/22/2019 $632.89 17 L0001 Opa Locka $525,000 M 5.00% 30 7/11/20047/4/2034 S281831 18 L0005 Opa Locka $250,000 M 7.30% 30 7/23/20047/16/2034 S1,713.93 19 L0015 Kendall $75,000 M 5.50% 30 8/25/20048/18/2034 5425.84 20 L0018 North Miami $350,000 M 6.70% 30 9/6/20048/30/203452,258.47 21 L0023 Kendall $15,000 P 5.00% 10/3/200410/3/2007 $449.56 22 L0002 Kendall $10,500 P 6.00% 7/15/20047/14/2009 S202.99 23 L0004 Kendall $35,000 P %009 7/18/20047/17/2009 $660.49 24 L0010 North Miami $20,000 P %00 5 8/4/20048/3/20095406.53 25 L0017 Kendall $15,000 P 6.50% 5 9/4/20049/3/20095293.49 26 L0008 North Miami $12,000 8.00% 10 8/3/20048/1/2014S145.59 27 Loan Loan Interest Monthly 28 Loan ID Branch Amount Type Rate Term Start Date End Date Payment 29 Kendall M 30

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Text: Complete the trinomial so that it is a perfect square. Then factor the trinomial. m^2 + 8m

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3. Refer to the circuit shown in Fig.3 (Perform the calculations using matlab). a. What is the power factor? b. What is the average power dissipated? c. What is the value of the capacitance that will give a unity power factor when connected to the load? 60 V rms 60 Hz + C Z = 5+j6 ? Fig.3

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