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paul ib--ez

paul i.

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Considering the world with a "both/and" approach (rather than an "either/or" approach) is called: a paradox mindset indecisiveness cognitive dissonance ambivalence

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An individual with a health savings account must be covered by a high-deductible health plan with a minimum annual deductible and no out of pocket maximum. false true 24 3.33 points

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Program # 2 - Geometric Shapes For this exercise you will need to make 4 class files. ( Main ) Shape . java, Circle.java, Square.java, and Rectangle.java ( A )  Add these features to the Circle.java class from the lecture examples: Make the 'color' attribute private Make a constructor with two attributes for assigning a value to radius and color when the Circle is instantiated. add any missing setters or getters for the radius and color attributes. Add method that returns the area of the shape  ( B ) Add a class named Square.java Give it private attributes double side and String color Make a constructor with two attributes for assigning a value to side and color when the Square is instantiated. Add getter and setter methods for all of the attributes. Add a method that returns the area of the shape.  ( C ) Make the Rectangle.java class. Also, Add a color attribute and make it private. Make a constructor with three attributes for assigning a value to width, height, and color when the Rectangle is instantiated. Add getter and setter methods for all of the attributes. Add a method that returns the area of the shape.  ( D )  Have the main method do the following: Instantiate two instances of the Circle class with different radius's and colors. Instantiate two instances of the Square class with different sides's and colors. Instantiate two instances of the Rectangle class with different sides's and colors. Have the program display all of the available values for each of these 6 objects, including their areas.  = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = =  Please zip your ENTIRE PROJECT. If it doesn't compile ( run ) meaning there are errors in your code that you didn't fix you will get a 0 . Even if you didn't finish or get stuck, make sure it runs with no errors.

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The \underline{\qquad} tax and \underline{\qquad} tax are based on fair market value of the assets being transferred at death or as a gift.

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The San Cristóbal vermilion flycatcher was officially declared extinct in the Galápagos Islands. Arrange in the correct order the events that likely led to its extinction. Start by choosing the first item in the sequence and clicking, dragging, or using your keyboard to select it. Drag the items below into the box above in the correct order, starting with the first item in the sequence. In 2016, the vermilion flycatcher was declared extinct. Very few mature flycatchers were spotted on the island-the last in 1987. Rats preyed on flycatcher eggs, and parasitic flies afflicted newly hatched eggs.

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4. \( \frac{1-6 x}{3}-3=\frac{1-5 x}{6} \)

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Problem Description The following beam problem is to be solved using 4 elements that are discretized uniformly. 1 2 8 kN/m $E = 70 \text{ GPa}$ $I = 3 \times 10^{-4} \text{ m}^4$ 3 4 m 4 m Fig (a) given beam problem 1 2 3 4 1 2 3 4 5 Fig (b) Finite element discretization Please work out the following questions: 1) What is the element stiffness matrix for element #3? 2) How to assemble the element #3 stiffness matrix into the global stiffness matrix? Please demonstrate this assembled part explicitly. 3) What are the element distributed load vectors of element #3 and #4, respectively? 4) What is the global distributed load vector $r_q$? [hint: assemblage required] 5) What is the global concentrated load vector $r_p$? [hint: you may write this directly] 6) Suppose you have solved the problem such that the nodal displacement solution for the last element is $d_{e4} = \{-0.0104, -0.0066, -0.0244, -0.0071\}^T$ Solve the deflection function of $v_e(s)$ for element #4. 7) Based on what you have from step 6), solve the internal moment distribution $M_e(s)$ for element #4. Please make your remarks if this $M_e(s)$ from your FEA solution is exact. If not, obtain the exact solution by the superposition method discussed in class s.t. $M_e(s) = M_{FEA}(s) + M_{FIXED}(s)$.

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Rf = 1k? -15V R1 = 1k? V1 4 2 Output 741 V2 6 + R2 = 1k? 3 7 I0 1k? R3 = 1k? +15V Select one: a. I0 = 2mA b. I0 = -1mA c. I0 = -2mA d. I0 = -3mA

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Consider the differential equation \frac{dz}{dt} = f(z) = 2e^{-5z} - 2 a) Find the equilibrium point $z^*$ of this differential equation. Give the exact value. $z^* = $ b) Compute the derivative of $f$. $f'(x) = $ c) Determine the stability of the equilibrium point by providing the following information. $f'(z^*) = $ Number So $z^*$ is unstable asymptotically stable because $\circ f'(z^*) \le 0$ $\circ |f'(z^*)| > 1$ $\circ f'(z^*) < 0$ $\circ f'(z^*) \le 1$ $\circ |f'(z^*)| < 1$ $\circ f'(z^*) > 0$

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Could you do A and B quickly, please? Thank you! (b) Determine (s) (aFindsl-A) and (c) Determine the transfer function G(s)=Y(s)/U(s) yt)=[30]xt) A single-input, single-output system has the matrix equations

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