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4) Laplace Transform and Solving second order Linear Differential Equations with Applications The Laplace transform of a function, transform of a derivative, transform of the

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4) Laplace Transform and Solving second order Linear Differential Equations with Applications The Laplace transform of a function, transform of a derivative, transform of the second derivative, transform of an integral, table of Laplace transform for simple functions, the inverse Laplace transform, solving first order linear differential equations by the Laplace transform

Applications: a) Series RLC circuit with dc source b) Damped motion of an object in a fluid [mechanical, electromechanical] c) Forced Oscillations [mechanical, electromechanical]

You should build the theory portion of your report on what you have learned in the math courses including Mathematics 1, Applied Mathematics, Differential calculus and Integral Calculus. Any additional material you need in order to begin or completeyour project must be included and discussed within the report. Special attention is paid to the consistency of the derivation of formulae and concepts in your report. Once the mathematical foundations are laid in a proper way, you need to introduce the topic you have been assigned from your program where the mathematical concepts you have explored are applied. It is important you support your derivations and conclusions by real world engineering applications

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(7 POINTS ) 12) ANSWER THE FOLLOWING QUESTIONS ABOUT MEASURES OF CENTRAL TENDENCY A. WHICH 2 MEASURES OF CENTRAL TENDENCY ARE AFFECTED BY EXTREME SCORES? B. WHICH MEASURE OF CENTRAL TENDENCY IS USED THROUGHOUT THIS BOOK: WORKS WELL WITH MANY STATISTICAL METHODS? C. WHAT MEASURE OF CENTRAL TENDENCY MIGHT NOT EXIST FOR A SAMPLE OF DATA? D. WHICH MEASURE OF CENTRAL TENDENCY TAKES INTO ACCOUNT EVERY SCORE? E. WHICH MEASURE OF CENTRAL TENDENCY IS APPROPRIATE FOR DATA AT THE NOMINAL LEVEL? F. WHICH MEASURE OF CENTRAL TENDENCY IS RARELY USED AND IS VERY SENSITIVE TO EXTREME VALUES?Graph A Axis Label #2 Axis Label #1 Graph B Graph C Central Tendency #1 Central Tendency #2 Central Tendency #3Please type the appropriate LABEL for Each Axis above (e.g. X or relative frequency). Axis Label #1 is Axis Label #2 is Please type the appropriate LETTER for Each Graph above corresponding to the shape (Graph A). is positively skewed. is negatively skewed. is normally distributed. Please type the appropriate measure of CENTRAL TENDECY for LABEL above (e.g. Mean, Median, Mode) Central Tendency #1 is the Central Tendency #2 is the Central Tendency #3 is theIdentify the effect of outliers on measures of central tendency Question The following is a dataset of salaries for a company (in thousands). Find the mean and median and determine if the mean or median is the better measure of central tendency. 11, 87, 85, 95, 92, 93, 97 Select the correct answer below: O Mean = 80, Median = 92 The mean is the better measure of central tendency. O Mean - 80, Median = 92 The median is the better measure of central tendency. O Mean = 92, Median = 80 The mean is the better measure of central tendency. O Mean = 92, Median = 80 The median is the better measure of central tendency. FEEDBACK MORE INSTRUCTION SUBMIT Content Sutribution

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