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claudia arroyo

claudia a.

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Can you help write a paper on community policing and how it helps crime rates?

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A discus thrower exerted an average net force of 100 N against the discus while the discus moved through a displacement of 0.60 m in the direction of force. The work done by the thrower on the discus was 600 J. The mass of the discus is 2 kg. What is the velocity of the discus at the end of the period of work?

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Multiple Choice When marginal utility is decreasing, an increase in the quantity consumed will decrease total utility. When marginal utility is positive, an increase in the quantity consumed will decrease total utility. When marginal utility is positive, an increase in the quantity consumed will increase total utility. When marginal utility is zero, an increase in the quantity consumed will make total utility zero.

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Matching Don't use an answer more than once. Pick the best match for each statement. (15 pts.) A. recursion B. binary search C. stack D. level E. key F. linked structure G. binary search tree H. hashing I. post-order traversal J. pre-order traversal K. abstract L. JCT M. map N. AVL tree O. queue P. list Q. immutable R. red-black tree Useful for evaluating binary expression trees. In order to understand it, you first must understand it. In which every node's right and left subtrees differ in height by at most one. The Java Collections Framework uses this tree to implement the Map interface. Useful for implementing a list, but finding an item by its index may take a while. An abstraction for processing a container's elements. An object that is instantiated with its final value. The Java runtime environment uses this to support recursion. Useful for printing the contents of a binary expression tree in infix notation. Has a first-in, first-out semantics. It occupies a contiguous block of random access memory. A Java Collections Framework container that doesn't allow duplicate elements. Java's mechanism for abstraction that is implementation independent. Useful for implementing a list, but inserting an item by its index may take a while. Has a null left tree and a null right tree. S. leaf T. array U. iterator V. set W. binary expression tree X. in-order traversal Y. interface Z. height

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Consider the following program written in C syntax: void f(int first, int second){ first *= first; second *= second; } void main(){ int list[2] = {1, 3}; f(list[0], list[1]); } A) If the passing method is pass by value, what are the values of the list array after execution? B) If the passing method is pass by reference, what are the values of the list array after execution?

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ACTIVITY: A. Find the product of the radical expression and its conjugate: Given 1. $2+\sqrt{x}$ 2. $3-\sqrt{6}$ 3. $\sqrt{3}-\sqrt{5}$ 4. $\sqrt{7}-2$ 5. $\sqrt{16}-\sqrt{8}$ Conjugate Product

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Assimilation (Time Frame: Day 4) Learning Task 3: Make a pie graph showing how Jenny used her Php800.00 allowance in a week based on the given information. Find out what percent was spent for each item, change the percent to fraction in simplest form. Then plot the data on the circle. 1. Transportation-- Php200.00 2. Food -- Php400.00 3. School materials--Php 120.00 4. Savings -- Php80.00 Percent Fraction

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Two equal point charges Q are separated by a distance $d$. a) How much energy is required to assemble (put together) this system? b) What is the potential in the middle between the two charges? c) One of the charges is released and moves away from the other due only to the electrical force between them. When the moving charge is a distance $3d$ from the other charge, what is its kinetic energy? The figure shows two arcs of a circle on which charges $+Q$ and $-Q$ have been spread uniformly. d) What is the work needed to bring a charge $q$ from infinity to the center of this arrangement? e) If the lower arc is instead charged positively, what would be the work needed in d?

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Exercise 6. Use the 5 Taylor series that you know very well to find the Taylor series for the following functions. Then identify the center for your new Taylor series. (a.) $\frac{x}{1 - x^3}$ (b.) $x \cos(2x)$ (c.) $\sin(2 + x)$ (d.) $\ln(x)$

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Number of surviving offspring 80 70 60 50 40 30 20 10 0 female mates once with one male female mates with same male 3 times female mates with 3 different males Ivy and Sakaluk (2005) studied the potential benefits of polyandry in decorated crickets. Their experimental design involved the following treatments: (a) Single mated females (b) Three times mated to same male (c) Three times mated to different males Data for offspring survival for each treatment are shown above. Possible explanations for this pattern include: Select one or more: a. female reproductive success is limited by sperm availability b. females receive direct benefits, such as spermatophores, every time they mate c. females derive increased fitness from polyandry, relative to monogamy

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