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    rc lab report

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    capacitor plates. We can rearrange this equation as iR +q/C = ε (2) The above equation contains two variables‚ q and i‚ which both change as a function of time t. To solve this equation we will substitute for i dq i= dt (3) dq q R + =å (4) dt C This is the differential equation that describes the variation with time of the charge q on the capacitor shown in Fig. 1. This dependence can be found as follows. We will rearrange the equation to have all terms involving q on the left

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    Demand Forecasting

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    DEMAND FORECASTING Demand forecasting is the process of predicting future average sales on the basis of historical data samples and market intelligence. The volatility of demand from an average level is supplied from the safety inventory. Any forecast is likely to be wrong‚ so the focus should be on understanding the range of potential forecast errors and the level of safety inventory that will cater for peak demand. An important additional calculation is forecast bias. This is the cumulative

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    compound interest‚ calculating population growth or decay‚ and carbon dating. Using logs is a key component when solving for compound interest. Whenever you are calculating the interest on an investment that is compounded continuously‚ a natural exponential function is used. To solve for continuously compounded interest you use the formula A(t) = Pert‚ where P is the principal‚ r is the interest rate‚ and t is the number of years since the investment was made. Without the use of logs finding the interest

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    The Vector equation of a plane To find the vector equation of a plane a point on the plane and two different direction vectors are required. The equation is defined as: where a is the point on the plane and b and c are the vectors. This equation can then be written as: The Cartesian equation of a plane The cartesian equation of the plane is easier to use. The equation is defined as: One of the advantages to writing the equation in cartesian form is that we can easily find the normal

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    Diffusion of Innovation

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    points correspond to the times of maximum curvature on the top graph. Finally‚ the bottom graph shows the growth rate in cumulative adoptions over time. As can be seen‚ the growth rate falls from a high of about 46% to zero. Logistic Growth Equations To fully describe the logistic growth model it is necessary to use symbols and formula. Let the number of people (or companies‚ or other unit) adopting an innovation at time t be Logistic Curve --- Cumulative Adoptions 100 80 60 Inflection

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    Accounting Equation Paper

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    Accounting Equation Paper Student Course Date Instructor Accounting Equation Paper The accounting equation which we know as Assets equals to Liabilities plus Equity for a sole proprietorship and for a corporation we know it as Assets equals to liabilities plus stockholders & equity. Assets are company owned‚ liabilities are what company owes and the difference between the both of them is the owner’s equity‚ these three things are what the companies

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    The goal for this experiment is to determine which out of the four balanced chemical equations best represent the thermal decomposition of sodium bicarbonate. The guiding question will be answered with the outcome of the sodium bicarbonates thermal decomposition and it being plugged in into the four balanced chemical equations. John Dalton atomic theory explains two fundamental laws of chemistry which are the law of conservation of mass and the law of definite proportions. The atomic theory states

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    New Balance Case Study

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    Introduction New Balance has experienced a rapid increase in growth within the last few years in the market for running shoes and has become one of the most innovative and customer oriented shoe companies in the world. Sales increased by almost 361% from 1974 to 1976 and has been accompanied by moving the production facility to Boston in order to keep up with the rising demand and to increase production. New Balance’s innovations provide excellent heel and forefoot cushioning and availability in

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    zsdas

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    CHAPTER 8 FORECASTING AND DEMAND PLANNING Have you ever gone to a restaurant and been told that they are sold out of their “special‚” or gone to the university bookstore and found that the texts for your course are on backorder? Have you ever had a party at your home only to realize that you don’t have enough food for everyone invited? Just like getting caught unprepared in the rain‚ these situations show

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    Mr Arvanitidis

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    Employability and Professional Development Dionysis Tzeiranov Thessaloniki 12/01/11 DEI College‚ Employability and Professional Development MK2025 2nd Year [Title Here] Name Abstract This report is prepared by Dionysis Tzeiranov and refers to employability skills‚ weaknesses‚ strengths and improvements that could be taken to achieve What you are doing‚ your methodology and your main results‚ Objective‚ why you pursue this research question

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