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    ALGEBRA PROBLEMS

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    Paris to London is 2000 miles‚ how long will it take (after the first plane takes off) for the first plane to pass the second plane? 5. How many liters of water should be evaporated from 200 liters of a 14% saline solution so that the solution that remains is a 22% saline solution? 0 x .14 x .22 200x 6. A painter can paint a Bed room in 4 hours. An apprentice can paint the same bed room in 12 hours. If they worked together‚ how long would it take them to paint the bed room?

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    Linear Programming

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    QUANTITATIVE METHODS II Mid-Term Examination Monday‚ October22‚ 2012 Time : 150 minutes Total No. of Pages :17 Name ________________________ Total No. of Questions: 3 Roll No. ________________________ Total marks:35 Section: _______________________ Instructions 1. This is a Closed Book Exam. You are not allowed to carry anything other than stationary and calculator. 2. Answer all questions only in the space provided following the question. 3.

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    Linear Acceleration

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    Uniform linear acceleration Introduction This topic is about particles which move in a straight line and accelerate uniformly.  Problems can vary enormously‚ so you have to have your wits about you.  Problems can be broken down into three main categories: Constant uniform acceleration Time-speed graphs Problems involving two particles Constant uniform acceleration Remember what the following variables represent:  t = the time ;  a = the acceleration ; u = the initial speed ; v = the final

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    What Is Linear Programming?

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    Nigeria.SMEToolKit.org [pic]Linear programming is very important in various fields of life especially in managerial decision making. The reason is that it helps the company in minimizing the costs and maximizing the profits. Through linear programming managers can calculate the prices and the sales units which can maximize the profits of the company. Therefore‚ there are various issues which the company incurs regarding their costs and prices therefore‚ tools like linear programming can help the managers

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    Linear Programming

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    472 Chapter 10 Case Problem 2 Distribution and Network Models Supply Chain Design The Darby Company manufactures and distributes meters used to measure electric power consumption. The company started with a small production plant in EI Paso and gradually built a customer base throughout Texas. A distribution center was established in Fort Worth‚ Texas‚ and later‚ as business expanded‚ a second distribution center was established in Santa Fe‚ New Mexico. The EI Paso plant was expanded

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    Linear Programming

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    Filbert 6750 7500 Pecan 6000 7200 7875 Walnut 7500 I 1 The ~ r o f icontribution Der Pound and Customer orders are: t Profit contribution per Pound Customer Orders (Pounds) Regular mix $1.65 10000 Deluxe mix $2 3000 Holding Mix $ 2.25 5000 Solution: Xij = quantity of nut (i) to mix j i= 1‚2‚3‚4‚5 j= 1‚2‚3 Profit 1$1.65 I $2.00 D I $2.25 H X13 R A F P - Available 6‚000 pounds I I I XI1 X21 I I I X12 X22 I X23 I X33 1 7‚500 pounds I 1 7‚500 pounds 1

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    Accelerated Coordinate Algebra / Analytic Geometry Part A Dr. Khan‚ Ph.D.‚ Fall 2012 ekhan@marietta-city.k12.ga.us WHY ARE YOU TAKING THIS COURSE? All Georgia high school students are required to take four years of mathematics. Taking Accelerated Coordinate Algebra / Analytic Geometry Part A is comparable to taking the typical ninth grade course‚ Coordinate Algebra AND the first half of the tenth grade course‚ Analytic Geometry. The reason for acceleration of the first three courses is to

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    College Algebra Notes

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    MIDTERM NOTES Solve Linear Equations 0. Cancel all denominators by multiplying every term by the LCD. 1. Simplify LHS and RHS. 2. Eliminate variable term on RHS. 3. Eliminate variable term on LHS. 4. Eliminate the coefficient of the variable. Solve Rational Equations 1. Find LCD. 2. Cancel all denominators by multiplying every term by the LCD. 3. Solve. 4. Omit those solutions that make LCD=0. Complex Numbers: a + bi Powers of i: i0 = 1‚ i1 = i‚ i2 = −1‚ i3 = −i in = ir where r is the

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    Algebra II 7

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    Algebra II 7.3 Binomial Radical Expressions Radical expressions with the same index  and the same radicand may be added or subtracted. Add or subtract: May need to simplify before adding or subtracting. Assignment: page 382­383‚ #1­12 7.3 continued Multiplying Binomial Radical Expressions Use FOIL to multiply‚ simplify. Multiply: Conjugates are  expressions such as: Just as (a­b)(a+b) = a2­b2  The product of conjugates is a rational number. Simplify: Assignment: page 382­383‚ # 13­22 7

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    Even though college algebra is considered to be an obstacle for many students in terms of degree completion‚ as teachers we must teach useful strategies to motivate our students to find interest in mathematics. Recently‚ there is a psychological problem that we as teachers will face in the future‚ which is that some students believe they were born incompetent in math. However‚ “effort is key to their success and failure is a result of a lack of effort” (Cortes-Suarez‚ 2004). As teachers‚ we must

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