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alicia kelly

alicia k.

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Suppose that government imposes a specific excise tax on product X of $2 per unit and that the price elasticity of demand for X is unitary (coefficient = 1). If the incidence of the tax is such that the producers of X pay $1 of the tax and the consumers pay $1, we can conclude that the a. demand for X is elastic. b. demand for X is inelastic c. supply of X is elastic. d. supply of X is inelastic. e. supply of X is unitary elastic. f. all of the above g. none of the above

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1h 25 m left hackerrank.com/test/6qpsoib3qq1/questions/at91gh7n34s Gmail routube Maps Transtate A B Booknita 3. Question 3 A test needs to be prepared on the HackerRank platform with questions from different sets of skills to assess candidates. Given an array, skills, of size \( n \), where skills ilj denotes the skill type of the \( f^{t h} \) question. select skills for the questions on the test. The skills should be grouped together as much as possible. The goal is to find the maximum length of a subsequence of skills such that there are no more than \( k \) unequal adjacent elements in the subsequence. Formally, find a subsequence of skills, call it \( x \), of length \( m \) such that there are at most \( k \) indices where \( x[j] l=x[i+1] \) for all \( 0 \leq i<m \). Note: A subsequence of an array is obtained by deleting several elements of the array (possibly zero or all) without changing the order of the remaining elements. For example, [1, 3, 4], [3] are subsequences of [1, 2, 3, 4) whereas [1, 5], [4, 3] are not. Example \[ \text { skills }=[1,1,2,3,2,1], k=2 . \] The longest possible subsequence is \( x=[1,1,2,2,1] \). There are only two indices where \( x[1]!=x[2] \) and \( x[3] \) \( f=x[4] \). Return its length, 5 . Function Description Complete the function findMaxLength in the editor below. findMaxLength has the following parameter(s): int skills[n]: the different skill types int \( k \) : the maximum count of unequal adjacent elements Language \( \mathrm{C}+20 \) - E Enwironthent ``` >)#include cbits/stdc+*.ho I - Complete the 'findraxLength' function bricur - The function is expected to return an Lertegear- - The function accepts following paraneters: - 1. INTEGER_ARRAY skitlls * 2. intEgER k | int findMaxLength(vector<ints skills, int k) { \ > int main()| ```

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Market-based policies promote greater technological innovation.

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Carefully show all work and write your answers in the designated area. By any method, evaluate the line integral where \(\vec{F} = [x^2y, yx^2]\), and C is the below curve: (0,2) (0,1) (1,0) (0,0) (0,-2) Write your answer as a simplified standard single or double integral(s) (don't evaluate): $\int_C \langle \vec{F}, d\vec{r} \rangle = $

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Solve the differential equation $y' + \frac{8y}{x+8} = (x+8)^9$ where $y = 9$ when $x = 0$. y(x) =

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New Antigen Consider two individuals, a 37-year-old woman and a 76-year-old man. The woman is a working mother who is healthy but very tired and stressed. The man is healthy and happily enjoying his retirement. Each is exposed to a different virus. The woman is exposed to a virus through intradermal puncture at work. The virus has a 7,000-dalton lipoprotein and has a high degree of foreignness. The man is exposed to a virus by touching a surface contaminated by a recent sneeze. His virus has a 176,000-dalton protein with a high degree of foreignness. Which individual is more likely to get sick? Explain your rationale.

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What has caused the growth of the demand for instant, on-demand access to dispersed information?

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we change the votlage supply to 25 volts 7. Suppose a real ammeter which we can model as an ideal ammeter (zero internal resistance) in series with a 50\Omega resistor I A 50 \Omega can accurately measure up to I = 20 ma. Then what's the maximum current I we can measure with I A 20 \Omega 50 \Omega Assume there is zero voltage drop across the ideal ammeter

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Solve the inequality. $3|5x - 2| + 2 < 10$ (State your answer in interval notation.)

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#2 TOTAL V1 I TOTAL V2 I1 V3 I2 V4 I3 V5 I4 V6 I5 V7 I6 V8 I7 V9 I8 V10 I9 I10 R3 \text{M} 2\Omega R4 \text{M} 2\Omega R1 7\Omega R7 8\Omega 60V R2 9\Omega R5 3\Omega R10 \text{M} 22\Omega R6 \text{M} 6\Omega R8 \text{M} 4\Omega

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