Financial Polynomials Shatara Williams MAT221: Introduction to Algebra Instructor: Deshonda Stringer March 2‚ 2014 FINANCIAL POLYNOMIALS The assignment that I will be discussing is financial polynomials. The use of financial polynomials is used in the real world all the time. Financial polynomials are really important because it is an easy way for you to figure out how much you need to be able to plan a trip‚ retirement‚ or a college fund. Using the formula p (1+r/2) ^ (2) we could
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“Progress” is usually thought of as a positive thing. When people say‚ “He has made some progress‚” others perceive it as a positive concept. Most of the [1] times‚ progress is positive‚ and positive progress can benefit one in many different ways. [2] But there are times when progress can also be harmful and [3] give negative effects. Thus‚ it will be [4] safest to say that [5] progress is [6] a “challenge.” One’s progress can promote numerous [7] salutations. It could provide guiding principles
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n Algebra‚ a term‚ or monomial‚ is comprised of a combination of one to three of the following: numbers‚ variables‚ and exponents. In Algebraic expressions and equations‚ terms are separated by addition and subtraction signs. * Numbers: Constant‚ known quantities that remain fixed. Examples: 100‚ 23‚ -157‚ π * Variables: Symbols that represent unknown quantities. Examples: θ‚ x‚ y‚ and any other letter of the alphabet * Exponents: A known or unknown quantity that raises a base to
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Lab Report Title: Polynomial Functions Materials used: * A cylindrical object such as a soup can or thermos * Ruler or tape measure * Graphing technology (e.g.‚ graphing calculator or GeoGebra) Procedure 1. Measure and record the diameter and height of the cylindrical object you have chosen in inches. Round to the nearest whole number. 2. Apply the formula of a right circular cylinder (V = r2h) to find the volume of the object. (Note: Be sure to find the radius from the diameter
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FINDING POLYNOMIALS In order to evaluate the polynomials‚ I will first need to write the polynomial expressions without any parenthesis. Therefore‚ according to the example‚ I will need to FOIL the binomial (1+r)2 and then multiply all terms by P. I will begin by rewriting the polynomial expression without any parenthesis in ascending order of the variable r‚ as opposed to descending order‚ with the exponent in the last term instead of the first term. P(1+r)2 This is the first expression
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When You Do Work You Give it Energy! Holly Beech Professor Evans SCI 110 Holly Beech Professor Evans SCI 110 31 January 2010 Whenever You Do Work You Give It Energy How would one know that working creates energy? Well the definition of energy might give a clue. “Energy can be defined as the ability to do work” (Tillery‚ Enger‚ and Ross‚ 2008‚ p. 59). If one were to think about this statement unscientifically‚ it might evoke the picture of some one being to tired‚ having no energy‚
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nonnegative real numbers t with the following properties: (1) (2) (3) (4) W0 = 0. With probability 1‚ the function t → Wt is continuous in t. The process {Wt }t≥0 has stationary‚ independent increments. The increment Wt+s − Ws has the N ORMAL(0‚ t) distribution. A Wiener process with initial value W0 = x is gotten by adding x to a standard Wiener process. As is customary in the land of Markov processes‚ the initial value x is indicated (when appropriate) by putting a superscript x on
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Pre-Calculus—Prerequisite Knowledge &Skills III. Polynomials A. Exponents The expression bn is called a power or an exponential expression. This is read “b to the nth power” The b is the base‚ and the small raised symbol n is called the exponent. The exponent indicates the number of times the base occurs as a factor. Examples—Express each of the following using exponents. a. 5 x 5 x 5 x 5 x 5 x 5 x 5 = b. 8 x 8 x 8 x 8 x 8 x 8 x 8
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[pic][pic][pic][pic][pic][pic][pic][pic][pic][pic][pic][pic][pic][pic][pic][pic] |1. Which expression is not a polynomial? | |(Points : 3) | | [pic] Option A: [pic] | |
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Describe the properties and uses of plasmids in G.M. experimentation. Plasmids are extrachromosomal genetic elements found in a variety of bacterial species. They are double stranded; autonomously replicating‚ supercoiled‚ covalently closed circular (ccc) DNA molecules that range in size from 1 kb to greater than 200 kb. Often‚ plasmids contain genes coding for enzymes that‚ under certain circumstances‚ are advantageous to the bacterial host (Table 1). Table 1. Some of the phenotypes conferred
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