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ashley flores

ashley f.

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Preparing for a psychology midterm, Anita uses a technique called _____ practice when she spreads out her study sessions over a week.

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Sebaceus glands are usually associated with _?_ A hair follicles B sweat glands C melanocytes D nails

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Simplify the expression. (a) \root(4)(x^(4)y^(2)z^(2)) Simplify the expression. Ass (a) $\sqrt[4]{x^4y^2z^2}$

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The liquid level control system, where the liquid level is measured and the level transmitter output is sent to a feedback controller (LC) (level controller), is shown below. In the steady state, $h = 2$ m, $V = 1000$ L and $F_1 = 50$ L/min, as well as $G_v = 1$ and $G_m = 1$. $F_1$ h R * F_2 LT LC a) Draw the flow diagram of the system (process + control). In case the reference value is increased to 2.5 m; b) Find the offset for P control with $K_c$ value of 2. c) Find the offset for PI control with $K_c$ value of 2 and $\tau_I$ value of 1. d) Due to the malfunction in the controller, the P function does not work and therefore the controller only works as I. In this case, find the offset.

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You are to modify the ADT interface and implementation by writing a recursive method named recursiveMax() that returns the largest integer in a List of integers. The approach you can take is as follows: If you divide the List ADT contents into two pieces— halves, for example—and find the largest integer in each of the two pieces, the largest integer in the entire List ADT will be the larger of these two integers. Since you will be searching a portion of the List ADT—for example, the elements [first] through [last]—these will be convenient to use as method parameters. In total, you should have 3 method parameters: the array of the List ADT and two array indices, first and last. As an example of using this recursive method approach, look at the following method that recursively displays an array: public static void displayArray(int array[], int first, int last) { if (first == last) System.out.print(array[first] + ""); else { int mid = (first + last) / 2; displayArray(array, first, mid); displayArray(array, mid + 1, last); }// end if-else }// end displayArray Notice how mid is used to divide the array contents into two pieces. Notice also how the base case plays a role in deciding what value should be displayed. Once you have modified the List ADT to have the recursiveMax() method, write a Java Client program that makes a List ADT object, takes integers as input from a user, stores the integers in the List ADT object, and displays the maximum value of the integers using the recursiveMax() method. The Client program will have a main() method and is the program that is run at the command line. You may give your Client program any name you like. The Client program should perform a loop, ask for input, and display output in the following way (note that the output in bold is what the user inputs): Input a list of integers: 5 9 101 183 4893 The maximum value found by recursiveMax is: 4893. Do you want to continue (y/n): y Input a list of integers: 0 5 9 -48 -7 101 183 The maximum value found by recursiveMax is: 183. Do you want to continue (y/n): y Input a list of integers: 14 The maximum value found by recursiveMax is: 14. Do you want to continue (y/n): y Input a list of integers: The maximum value found by recursiveMax is: nothing. Do you want to continue (y/n): n

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Text: Solve for y using the quadratic formula: -8y^2 - 6y - 3 = 0. Show your work here.

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Consider the set S={(1/n) - (1/m)| n,m E N}. Find sup S.

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A small object of mass 3.50 g and charge -16.3 µC is suspended motionless above the ground when immersed in a uniform electric field perpendicular to the ground. What are the magnitude and direction of the electric field? magnitude N/C direction upward 5. (-/14.28 Points) DETAILS SERCP9 15.P.020.WI.SOLN. MY NOTES ASK YOUR TEACHER PRACTICE ANOTHER An electron is accelerated by a constant electric field of magnitude 300 N/C. (a) Find the acceleration of the electron. m/s² (b) Use the equations of motion with constant acceleration to find the electron's speed after 8.50 x 10?? s, assuming it starts from rest. m/s

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DR undergoes a profound transformation in the novel Divine Right's Trip by Gurney Norman. What was he like before and after this transformation? Bearing in mind that Norman considered his fellow counterculturalists to be the main audience for this novel, what lesson do you think he was trying to impart in constructing the story in this way? Do you think he was trying to convince his fellow counterculturalists to reject the counterculture outright, or do you think he was trying to convince them to reform it in some way?

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Suppose Toyota wants to borrow $450 million or the foreign currency equivalent for 4 years. It has decided to use international bond markets rather than the U.S. market as a source of funding. It is considering the following: (i) Borrow in $ using a Eurodollar bond. The bond could be issued at 100.5% of face value with a coupon rate of 5%. Expenses associated with the issue would be 1.8% of the amount borrowed. (ii) Borrow in euros using a euro-denominated Eurobond. The euro-Eurobond has a face value of euro 400m., and it can be issued at 99.5% of face value with a coupon rate of 4.0%. Expenses associated with the issue would be 2.0% of the amount borrowed. (iii) Borrow using a dual currency Swiss franc (SF) Foreign Bond. The bond is issued in SF, the coupons are paid in SF, but the principal is repaid in US$. The bond would be issued in Switzerland, subject to the same registration requirements as an ordinary SF bond issued in Switzerland. The SF bond can be written with a face value of SF 506m., and could be issued at par with a coupon of 6.2%. Expenses associated with the issue would be 2.0% of the amount borrowed. At maturity, the bond's face value payment would be $430 million. Assume that Toyota would hedge the exchange risk of its international payments using the forward market. The bank is quoting Ford the following rates: $/euros Bid Offer Spot $1.1500/euro $1.1505/euro 1-yr Forward $1.1610/euro $1.1618/euro 2-yr Forward $1.1790/euro $1.1805/euro 3-yr Forward $1.1840/euro $1.1855/euro 4-yr Forward $1.2020/euro $1.2038/euro SF/$ Bid Offer Spot SF 1.0950/$ SF 1.1000/$ 1-yr Forward SF 1.1115/$ SF 1.1125/$ 2-yr Forward SF 1.1280/$ SF 1.1295/$ 3-yr Forward SF 1.1420/$ SF 1.1435/$ 4-yr Forward SF 1.1595/$ SF 1.1610/$ (i) Given the three financing alternatives described above, and Toyota's desire to hedge its exchange risk in the forward market, which alternative offers the lowest financing rate for Toyota (compute all-in-costs)? (ii) Suppose the face value payoff of the dual currency bond is $440 million, and Toyota continues to hedge its risk in the forward market. Does this change your conclusion? Explain.

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