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cristian mcdonald

cristian m.

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Identify the vertex and leading coefficient. Then write the expression as $f(x)=ax^2+bx+c$. $f(x)=\frac{4}{5}(x+9)^2-\frac{8}{5}$ The vertex is $\Box$. (Type an ordered pair. Use integers or fractions for any numbers in the expression.)

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23:30 -1 LTE 61 INDIVIDUAL ASSIGNMENT B:ECON.p... INDIVIDUAL ASSIGNMENT (10 MARKS) DEADLINE- 8* DECEMBER QUESTIONS 1. The line or locus of points of the two commodity combinations that exhaust the consumers income is kown as a budget line. What does the negative sign on the stope of the budget line mean? 2 Suppose the consumers buidget or fixed income is I and spends it on twe commodities \( X \) and \( Y \) whose respective prices are \( P \), and \( P_{\text {s }} \). Then the equation of the budget line can be expressed as; \[ I=P_{x} Q_{x}+P_{,} Q_{y} \] From the bsidget tine equation, we make X the subject to get the horitontalixintercept famount of good X purchased when the consumer purchases zero units of good \( Y \). \[ Q_{k}=I / P_{z}-P_{y} / P_{z}, Q_{y} \] Alse, from the from the budger line equation, we make \( Y \) the sublect to get the verticaly-intercept. amount of good Y purchased when the corisumer purchases zero units of good \( x \) ). \[ Q y=U / P_{3}-P_{2} / P_{3} Q_{x} \] Using the above concepts, use the graph below (showing quantities of Good X and Y ) to determine; i) Price of Good X ( Px ) i) Price of Good \( Y \) ( Py) 3. Explain 2 applications and 2 limitations of the Law of Equi-marginal utitity 4. Explain 2 uses of income elasticity of Demand

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Nuclear—risk of nuclear leak; at S 395th Ave in Tonopah; bought 18 acres to build dream home-is 8.2 mi from the Palo Verde plant. You have heard about a warning system in place. You are at home mowing your grass. Your kids are outside on the swingset. Your significant other is at work in downtown Phoenix. Who should do what? You hear a warning that says “GO INSIDE”. What do you do? What are your actions? What were your concerns? What next? Tornado blows through mobile home park in Holbrook, AZ. Your mobile home is destroyed along with your neighbors’ homes. You had a 30 min warning. Did you stay or did you heed warning and leave (with what?); you had no insurance. Now what? Monsoon floods neighborhood in Mesa; you had 30 minutes to leave with your family. You have flooded water throughout your home up to 2 feet in your main floor. Did you stay at home or leave? What precautions did you follow when you heard the warnings and saw the rain pouring down? Your whole family was at home together. Now what do you do and what are you worried about? Fire coming through fields toward home in Cave Creek; it burnt the whole rear of your house. You escaped with 30 minutes to get out. What did you leave with? The insurance company put you in a hotel for 2 weeks until they found you a rental house about 10 miles farther away from your house. What are your concerns? What do you have to do? Research your disaster Questions: 1. Discuss the impact and dangers of the disaster. 2. What is the effect of that disaster on the family of 2 adults, a young school aged child with asthma, and a dog. 3. What should the family do to prepare for a disaster? What items would be vital to take with them? 4. What are the resources? 5. What is needed to rebuild a life in the immediate, and the rebuilding of your lives? You had house insurance that covers your property. NB: Add references to answered questions

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Multiply. Simplify and write your answer as a mixed number. $2\frac{2}{3} \cdot 3\frac{1}{4}$ ? $6\frac{1}{6}$ ? $8\frac{2}{3}$ ? $\frac{104}{12}$ ? $8\frac{8}{12}$

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We see ourselves reflected in other people's reactions to us and then form our self-concept based on messages that are communicated to us. This is called the _____ Group of answer choices looking glass self self serving bias fundamental attribution error implicit personality theory

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What is the correct Lewis structure for the molecule in the box, including the formal charge(s), if any? $N_2O$ \( \stackrel{\ominus}{:N} \equiv \stackrel{\oplus}{N} \equiv O: \) I \( :N \equiv \stackrel{\oplus}{N} \text{-} \stackrel{\ominus}{O}: \) II \( \stackrel{\ominus}{N} = \stackrel{\oplus}{N} = O: \) III \( : \stackrel{\ominus}{N} = N = \stackrel{\oplus}{O}: \) IV \( : \stackrel{\ominus}{O} - \stackrel{\oplus}{N} = N: \) V O I O II O III O IV O V

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7. (a) Find Laplace transform of the function: $f(t) = -4 + \frac{t^5}{10} + e^{2t}sin(3t)$. [5 marks] (b) Find inverse Laplace transform of the function: $F(s) = \frac{s+3}{s^2+4s+4}$. [5 marks]

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60,000 kg/h wet sand is dried from 50% moisture to 2.5% moisture (wet basis) C using a rotary counter-current dryer. The air enters at 400 K with a humidity of 0.007 kg water/kg dry air, and it leaves the dryer at 325 K. The wet sand enters at 295 K and leaves at 318 K. Heat losses from the dryer amount to 25 kJ/kg dry air. Calculate the amounts of dry air passed through the dryer and the humidity of the air leaving the dryer. Given data: Specific heat of dry sand is 0.9 kJ/kg K, the specific heat of the dry air is 1.005 kJ/kg K, the specific heat of water vapour is 1.884 kJ/kg K, and latent heat of vaporization at 273K is 2502 kJ/kg K.

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kgK Answer in kW. P = 700 kPa, T = 430 K 20 kJ/kg He m = 90 kg/min Win P = 120 kPa, T = 310 K

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The yield to maturity (YTM) on 1-year zero-coupon bonds is 4% and the YTM on 2-year zeros is 6%. The yield to maturity on 2-year- maturity coupon bonds with coupon rates of 10% (paid annually) is 4.9%. a. What arbitrage opportunity is available for an investment banking firm? The arbitrage strategy is to buy zeros with face values of $ \boxed{} and $ \boxed{} and respective maturities of one year and two years. b. What is the profit on the activity? (Do not round intermediate calculations. Round your answer to 2 decimal places.) Profit \boxed{} each bond

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