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    Diagonally Implicit Block Backward Differentiation Formulas for Solving Ordinary Differential Equations 1.0 Introduction In mathematics‚ if y is a function of x‚ then an equation that involves x‚ y and one or more derivatives of y with respect to x is called an ordinary differential equation (ODE). The ODEs which do not have additive solutions are non-linear‚ and finding the solutions is much more sophisticated because it is rarely possible to represent them by elementary function in close

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    of $1‚000 30-May Smith paid dividends to himself of $1‚400 Requirements: 1 Enter the transactions for May into the accounting equation‚ calculating new balances after each entry. Assets = Liabilities + Stockholders’ Equity Cash + Accounts receivable + Supplies + Equipment Accounts payable Common stock + Service revenue - Salaries expense - Rent

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    Basic accounting equations

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    Week One Exercise Assignment Basic Accounting Equations 1. Recognition of normal balances The following items appeared in the accounting records of Triguero ’s‚ a retail music store that also sponsors concerts. Classify each of the items as an asset‚ liability; revenue; or expense from the company ’s viewpoint. Also indicate the normal account balance of each item. a. Amounts paid to a mall for rent. b. Amounts to be paid in 10 days to suppliers. c. A new fax machine purchased for

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    would increase the value of the business. Next we had to but the land for $150‚000. This was a debit and credit line item under assets because we used cash and credit $100‚000 under liability because we now owe a debt. After fully balancing the equation‚ we had $200‚ 00 in assets (what we invested) and $100‚000 in liabilities and shareholder’s equity. Chapter 1 Accounting in Action: E 1-5 pg. 34 Instructions: For each of the three situations‚ say if the accounting method used is correct

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    Differential Equations Second Order Differential Equations Introduction In the previous chapter we looked at first order differential equations. In this chapter we will move on to second order differential equations. Just as we did in the last chapter we will look at some special cases of second order differential equations that we can solve. Unlike the previous chapter however‚ we are going to have to be even more restrictive as to the kinds of differential equations that we’ll look at

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    Kant's Moral Equation

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    Immanuel Kant’s moral theory can be best explained by comparing it to a math equation. Kant’s moral system will always hold true no matter what the circumstance just like how two plus two will always equal four. According to Kant‚ our lives should be lived according to maxims that can be willed into universal law (Kant‚ Fundamental Principles of the Metaphysic of Morals‚ p 303). However the action regarding a moral decision is not judged by the consequences of that action‚ rather by the motive

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    Four Summer Equations

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    Contrary to many people’s thoughts about seasons‚ summer is not due to the Earth being closer to the sun and vice versa for winter (these differences are extremely small). The Earth moves around the sun anti-clockwise in an elliptical orbit‚ with one revolution representing a year (365.256 days). To complete the orbit‚ Earth travels at an approximate speed of 67‚000 miles an hour. While we are orbiting around the Sun‚ we are also rotating around an imaginary axis of the earth‚ with one revolution

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    Schrodinger’s Wave Equation

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    Elements of Information Theory Thomas M. Cover‚ Joy A. Thomas Copyright  1991 John Wiley & Sons‚ Inc. Print ISBN 0-471-06259-6 Online ISBN 0-471-20061-1 Elements of Information Theory Elements of Information Theory Thomas M. Cover‚ Joy A. Thomas Copyright  1991 John Wiley & Sons‚ Inc. Print ISBN 0-471-06259-6 Online ISBN 0-471-20061-1 WILEY SERIES IN TELECOMMUNICATIONS Donald L. Schilling‚ Editor City College of New York Digital Telephony‚ 2nd Edition John Bellamy Elements of

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    Accounting Ratio Equations

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    Old Exam Packet – Acct 284 Fall 2009 Exam 1 – Fall 2008 Investing activities:  a. involve day to day events like selling goods and services‚ which occur when running a business. b. involve the buying or selling of land‚ buildings‚ equipment‚ and other longer-term investments. c. only involve financial exchanges. d. All of these. Accumulated depreciation:  a. is an expense account. b. is a liability account. c. is a regular asset account. d. is an asset contra-account.

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    To solve a system of equations by addition or subtraction (or elimination)‚ you must eliminate one of the variables so that you could solve for one of the variables. First‚ in this equation‚ you must look for a way to eliminate a variable (line the equations up vertically and look to see if there are any numbers that are equal to each other). If there is lets say a –2y on the top equation and a –2y on the bottom equation you could subtract them and they would eliminate themselves by equaling zero

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