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As the investigators surround the black obelisk on the moon, 1. a strange light comes from outer space. 2. a vison of the future appears. 3. one of the astronauts disappears. 4. they are overwhelmed by a piercing noise in their headsets.

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whatcan you do if you find that a family members are not open with sharing information with you about their child and what ways can you communicate with families?

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Which of the following SQL commands list the names of customers and their orders? A) SELECT customer.custName, orders.* from customer, orders; B) SELECT customer.custName, orders.* from customer NATURAL JOIN orders ON customer.custID = orders.orderID; C) SELECT customer.custName, orders.* from customer INNER JOIN orders ON customer.custID = orders.orderID; D) SELECT customer.custName, orders.* from customer INNER JOIN orders ON customer.custID = orders.custID;

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The parallel branches in the impedance diagram of a given power system, represent: a. The losses in a transmission line. b. The core losses of transformers and the flux linking transmission line. c. The magnetizing current of transformers. d. The losses in the winding of transformers.

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6) Consider the circuit diagram below; assume the switch has been in the initial position for a long time, and it switches position as indicated at $t = 0$. a. Find $v(t)$ across the 3µF capacitor for all $t > 0$. b. Sketch $v(t)$ as voltage vs. time; annotate critical values on your sketch. c. How much energy is stored in the 3µF capacitor just before $t = 0$? [6 points] [2 points] [2 points] 2 ?? 20 ?? t=0 10 ?? + 6V - + 10 V - 2 µF v(t) 3 µF

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Question 2 The 3D strain tensor at a particular point Q in a material is given by the following matrix: \begin{equation*} \epsilon_{ij} = \begin{bmatrix} 1 & 3 & -2 \\ 3 & 1 & -2 \\ -2 & -2 & 6 \end{bmatrix} \times 10^{-4} \end{equation*} The strains within the above matrix have been multiplied by $10^4$ to make computation easier (hence the $10^4$ outside). Use the values in the matrix for computations, but add the correct multiplier in your answers. (a) Decompose the strain tensor above into a hydrostatic and deviatoric strain tensor. [Leave the $10^4$ outside each matrix as above] [7] (b) The principal strains for this system are integer values (when multiplied by $10^4$). One of the principal strains (the minimum principal strain $\epsilon_3$) is exactly -2 ($\times 10^4$). Establish the principal strain cubic equation using the integer values in the above matrix and determine the other two principal strains $\epsilon_1$ and $\epsilon_2$ as well as the absolute value of maximum shear strain at point Q. Give the maximum shear strain answer according to both engineering and tensor definitions of shear strain. Convert your answers to microstrain (i.e. $\times 10^{-6}$ rather than $\times 10^{-4}$) [16] (c) Determine the three direction cosines ($l_3$, $m_3$, $n_3$) of the minimum principal strain direction with respect to the original x,y,z coordinate axes. (i.e. direction cosines for the $\epsilon_3$ direction). $\epsilon_3$ is given in Part (b). [7] Continued overleaf Page 2 of 6

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a) What is the difference between unconditioned and conditioned stimulus? b) Consider the below scenario and identify the corresponding US, UR, CS, CR: "Andre, after an evaluation at his university, went for pizza with his friends. They decided to go to one of the best restaurants in town, called 'Proper Pizza'. Andre ate a pizza with arugula. After eating, nearly 30 minutes later, he became sick. His friends took him to the hospital. Andre had food poisoning. Since then, Andre never ate pizza again. Furthermore, everything that reminds him of pizza, he starts to feel sick or have some symptoms of nausea.

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Question A car is travelling at 66 miles per hour. Estimate how far the car will travel in nine hours. Answer 500 miles 900 miles 400 miles 700 miles

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1. What is a probability of picking a card that is not ace from a standard deck of cards? A. 0 $\frac{1}{13}$ $\frac{12}{13}$ D. 1 2. Suppose you toss two fair coins once, how many possible outcomes are there? A. 1 B. 2 C. 4 D. 8 3. Arlene Joy got coins from her pocket which accidentally rolled on the floor. If the

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Given $f(x) = 3x + 1$ and $g(x) = -2x + 8$, which statement is false? * $f(x) + g(x)$ is a polynomial $f(x) \cdot g(x)$ is a polynomial $f(x) \div g(x)$ is a polynomial $f(x) - g(x)$ is a polynomial

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