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shannon duffy

shannon d.

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\int_(-1)^2 \int_1^2 xlnydydx evalute iterated integral $\int_{-1}^{2}\int_{1}^{2}x \ln y \, dy \, dx$

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Use the mesh-current method to find the steady-state expression for $i_o(t)$ in the circuit in (Figure 1) if $v_s = 120 \cos(40000t) \text{ V}$. $v_b = 180 \sin(40000t + 180^\circ) \text{ V}$. Write the steady-state expression for $i_o(t)$ as $i_o(t) = I_o \cos(\omega t + \phi) \text{ A}$, where $-180^\circ < \phi \le 180^\circ$. Find the numerical value of $I_o$. Express your answer to three significant figures and include the appropriate units. Find the numerical value of $\phi$. Express your answer in degrees to three significant figures. Find the numerical value of $\omega$. Express your answer in radians per second to three significant figures.

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(b) Apply Snell's Law, Calculate the valpe given in Figure 3. Optical fibres (a) Calculate \( \alpha \) and \( \beta \). Figure 3

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What step is critical to the formation of a blood clot? Multiple Choice Conversion of fibrin to fibrinogen Activation of vitamin K Binding of antibody to surface of platelets Conversion of prothrombin to thrombin

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Compute the derivative of the function $y = 6 \cos^{-1} (x^6)$. \\ (Use symbolic notation and fractions where needed.) \\ y' =

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1.2. A pure birth process starting from X(0) = 0 has birth parameters (lambda_0 = 1, lambda_1 = 3, lambda_2 = 2, lambda_3 = 5). Let (W_3) be the random time that it takes the process to reach state 3. (a) Write (W_3) as a sum of sojourn times and thereby deduce that the mean time is (E[W_3] = frac{11}{6}). (b) Determine the mean of (W_1 + W_2 + W_3). (c) What is the variance of (W_3)?

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Freon R-22 (Dupont) operates o ideal compression cycle using the refrigerant enter the compressor as saturated vapor at 296.20kpa and leaves the condenser as saturated liquid at 1200kpa and leave a ice. for an ice production rate of 6.8kg/s, a.) determined the enthalpy leaving the condenser. b.) determined the capacity required (kW)

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What will be the output of the following C code on a 32-bit machine? 1. #include <stdio.h> 2. int main() 3. { 4. int x = 10000; 5. double y = 56; 6. int *p = &x; 7. double *q = &y; 8. printf("p and q are %d and %d", sizeof(p), sizeof(q)); 9. return 0; } p and q are 2 and 8 p and q are 4 and 4 p and q are 4 and 8 compiler error

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A ray of light is reflected from mirrors A and B as shown in the diagram. What is the angle of reflection from mirror B?

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BiHRestaurant sells Bosnian food and has several restaurants across Bosnia and Herzegovina. Define a class named BiHRestaurant that has 2 instance variables: an instance variable for the restaurant's ID number and an instance variable for how many food orders have been sold by each restaurant that day. Create a no-argument constructor, a constructor that allows a user of the class to initialize both values, and a copy constructor. Then, create a method named justSold() that increments the number of food orders the restaurant has sold by one. The idea is that this method will be invoked each time the restaurant sells a food order so that you can track the total number of food orders sold by a restaurant. Add another method that returns the number of food orders sold. Finally, add a variable that will enable tracking of the total number of food orders sold by all restaurants and a method that returns the value in this variable. Make sure you also include a toString() and an equals(Object otherObject) method in your class implementation. NOTE: There is no need to include any other methods than the ones mentioned above. Write a main method to test your class with at least three BiHRestaurant objects that each sell a different number of food orders (i.e. by invoking justSold() method). Afterwards, invoke a method that returns the value of the total number of food orders sold by all restaurants. Also test the equals method. Include the expected outputs.

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