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marcos moore

marcos m.

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Use Green's Theorem to evaluate the line integral along the given positively oriented curve. C 2y + 8e x dx + 11x + 4 cos(y2) dy C is the boundary of the region enclosed by the parabolas y = x2 and x = y2 Step 1 We note that C is a positively-oriented, smooth, simple closed curve. Green's Theorem tells us that in this situation, if D is the region bounded by C, then P dx + Q dyC = ∂Q∂x − ∂ 3 ∂y dA.D

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Definition Let X be a subset of C. The closure of X is the subset \overline{X} of C defined by: \overline{X} = X \cup \{x \in C | x is a limit point of X\}. Problem 1 Show that X \subset C is closed if and only if X = \overline{X}. Problem 2 Show that the closure of X \subset C satisfies \overline{X} = \overline{\overline{X}}. Problem 3 Given any subset X \subset C, show that the closure \overline{X} is closed.

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Arthritis is degeneration of the: ? Ligament ? Labrum ? Tendon ? Articular cartilage

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5) Kevin invests $70,000 one time in a mutual fund earning an annual rate of 8%. Find how much this account is worth in 25 years when Kevin retires. Who has the better retirement plan, Jamal or Kevin? Why?

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Cengage Learning HW 2.3 Business Applications u Mindtap - Cengage Learning Ace AI Tutor from Numerade webassign.net/web/Student/Assignment-Responses/submit?dep=34160346\&tags=autosave\#question4772854_6 Maps YouTube Paraphrasing Tool|. WhatsApp ??????? ????????? (5) \( 67 \% \) Reset (d) What price will maximize the profit? (Round your answer to the nearest cent.) \[ \$ 1,335.00 \] Need Help? Read it Submit Answer 7. \( [1 / 2 \) Points] DETAILS MY NOTES HARMATHAP 12 2.3.027. PREVIOUS ANSWERS ASK YOUR TEACHER equilibrium price \( \quad \$ 3024 \times \) Need Help? Read ? Subrnit Answer 8. [2/2 Points] DETAILS MY NOTES HARMATHAP 12 2.3.029. PREVIOUS ANSWERS ASK YOUR TEACHER equilibrium price \( \$ 70 \) number of units 60 units Need Help? Read Whater in Submit Answer 9. [1/1 Points] DETAILS MYNOTES HARMATHAP 12 2.3.031. PREVIOUS ANSWERS ASK YOUR TEACHER The supply function for a product is \( 2 p-q-30=0 \), while the demand function for the same product is \( (p+20)(q+10)=5600 \). Find the market equilibrium point. \[ (q, p)=(70,50 \] \( 27^{*} \mathrm{C} \) Mostly dloudy Search

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1. Find the consumer's surplus for the following supply and demand functions. $P = 100 - 0.01 Q_D^2$ $P = 50 + 2Q_s$ 2. Given the demand equation and supply equation calculate $P = 50 - 2Q_D$ $P = 10 + 2Q_s$ (a) the equilibrium price (where the supply meets the demand, $Q_D = Q_s$). (b) the consumer's surplus at the equilibrium price. (c) the producer's surplus at the equilibrium price.

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F2 34 #3 3 A+ # 1 point Which model suggests that corporate social responsibility is composed of economic, legal, ethical, and philanthropic responsil performance? Previous F3 Pyramid of corporate social responsibility Behavioral norms of corporate social responsibility Social control Act utilitarianism П X $ 4 F4 ☀ - F5 er do % 5 M - + Search F6 6 F7 & 7 Y PRE F8 * 00 8 O F9 ( 9 F10 DOD 0 F11 F12

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Determine whether each integral is convergent or divergent. Justify all your answers. [You must provide an explanation for your answer. Otherwise, you will receive 1 point for the correct answer.] \begin{align*} (a) \int_{\pi}^{\infty} \frac{1+\sin x}{x^2} dx\\ (b) \int_{0}^{\infty} \frac{16 \tan^{-1} x}{1+x^2} dx \end{align*}

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8. [-/2 Points] DETAILS LARCALCET8 2.4.072. Find the constant $a$ such that the function is continuous on the entire real line. \begin{equation*} g(x) = \begin{cases} \frac{6\sin(x)}{x}, & x < 0\\a - 2x, & x \ge 0 \end{cases} \end{equation*}

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Create a text file called question2.txt and populate it with random characters, numbers, and symbols in a specific pattern. Write a Java program that implements an ArrayList to store the contents of this text file. The program should display the contents of the text file in the console and then sort the contents according to numeric order. The sorted contents should be displayed in the console again. Note: Numeric order sorting rule is based on the numeric value of elements, such as sorting a list of integers in odd-even order.

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