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alfonso c-rdoba

alfonso c.

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Simplify the expression completely, including reducing any fractional coefficient/constant. Each variable should only have a single positive exponent. $$ \frac{19x^{18}y^{17}}{6x^7y^8} = \boxed{} $$

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50.For each of the following pairs of ions, write the formula of the compound they will form:(a) K+, O2(b) NH4+, PO43(c) Al3+, O2(d) Na+, CO32(e) Ba2+, PO43

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Which of the following examples describe microeconomics? The Youkon territory of Canada has extereme cold weather. Germany is a country in Western Europe

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Project 2. Nonlinear Model and Dynamic Behavior of a CSTR Refer to Chapter 3 in the text Chemical Reactor Design and Control by William Luyben. Section 3.1.1 summarizes a nonlinear dynamic model for a CSTR with a cooling jacket. Section 3.1.2 shows the equations for a linearized model based upon the Taylor-series expansion. Section 3.1.3 shows the results of various simulations where the effect of conversion on open loop and closed loop stability is examined using the linearized model. Section 3.1.4 shows how the dynamic model is used to examine the effect of disturbances in the feed flowrate, temperature controller setpoint, and overall heat transfer coefficient. Perform the following analysis. Summarize the equations that describe the nonlinear model given in section 3.1 .2 for the following two cases as mentioned after eq. 3.11 in the text. a. Case 1. Open-loop model equations with cooling provided by a jacket. b. Case 2. Closed-loop model where a temperature controller is installed that manipulates the cooling water flow rate to maintain the reactor temperature through a control valve. Assume that a PI controller is used. This is not clearly stated but close inspection of the Matlab code provided in Figure 3.8 shows that the gain and integral constants are specified. Recreate the Matlab code shown in Figure 3.8. The code can be cleaned-up by including comment lines to explain the various parameters used and their units following the approach used in various class examples. Also, do not put multiple statements on a single line as used in Figure 3.8. This was done as a space-saving measure but results in a cluttered code that is difficult to follow. Project 2. Nonlinear Model and Dynamic Behavior of a CSTR Refer to Chapter 3 in the text Chemical Reactor Design and Control by William Luyben. Section 3.1.1 summarizes a nonlinear dynamic model for a CSTR with a cooling jacket. Section 3.1.2 shows the eguations for a linearized model based upon the Taylor-series expansion. Section 3.1.3 shows the results of various simulations where the effect of conversion on open loop ano closed loop stability is examined using the linearized model. Section 3.1.4 shows how the dynamic model is used to examine the effect of disturbances in the feed flowrate, temperature controller setpoint, and overall heat transfer coefficient. Perform the following analysis. 1. Summarize the eguations that describe the nonlinear model given in section 3.1.2 for the following two cases as mentioned after eq. 3.11 in the text. a. Case 1. Open-loop model equations with cooling provided by a jacket. b. Case 2. Closed-loop model where a temperature controller is installed that manipulates the cooling water flow rate to maintain the reactor temperature through a control valve. Assume that a Pl controller is used. This is not clearly stated but close inspection of the Matlab code provided in Figure 3.8 shows that the gain and integral constants are specified. 2. Recreate the Matlab code shown in Figure 3.8. The code can be cleaned-up by including comment lines to explain the various parameters used and their units following the approach used in various class examples. Also, do not put multiple statements on a single line as used in Figure 3.8. This was done as a space-saving measure but results in a cluttered code that is difficult to follow.

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Policies that expand ____ and decrease ____ are popular with voters but are likely to cause inflation later. output; unemployment output; employment employment; output hours worked; wages

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Riley and her children went into a movie theater and she bought $51 worth of bags of popcorn and drinks. Each bag of popcorn costs $5 and each drink costs $6. She bought twice as many drinks as bags of popcorn. Determine the number of bags of popcorn and the number of drinks that Riley bought.

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Minimize C = 3x_1 + x_2 subject to 2x_1 + 8x_2 \ge 9 8x_1 + 3x_2 \ge 6 x_1, x_2 \ge 0 a. Form the dual problem. Maximize P = \boxed{}y_1 + \boxed{}y_2 subject to \boxed{}y_1 + \boxed{}y_2 \le \boxed{} \boxed{}y_1 + \boxed{}y_2 \le \boxed{} y_1, y_2 \ge 0

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Consider the function on which we applied the tabulation method: f = ? (1, 2, 3, 4, 7, 8, 12, 15) + d ? (0, 5, 9, 10, 14)) 1) Draw the K-map and find all prime implicants, giving them the same labels (letters), A - I, in class, when applying the tabulation method. 2) Minimize f.

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Which two are equivalent? + 20 V 5 ? (a) 4A 4A 5 ? 20 V (c) + 5? (b) (d) 5 ?

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Q1 (25p) You are given a 0.15 M solution of sodium acetate (CH$_3$COONa). $K_b$ for the conjugate base = 5.6 x 10$^{-10}$. What is the pH of this solution?

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