Micheal Redkin and Math Basics Essay

This essay has a total of 638 words and 3 pages.

Micheal Redkin and Math Basics

In order to create a graph such as the one Ms. Redkin uses to calculate the depreciation
of her rental house, first it must be determined which part of the information given is
the dependant variable and which is the independent variable. In this case the independent
variable is time (in years), and the dependent the value of the house. Next create a graph
with the given data, the independent variables on the x-axis and the dependent on the y.

Graph and label the given data as points (4 yrs, $64000) and (7 yrs, $52000), allow the
graph to represent the house's value from when it was new to 10 years after its purchase.
Graph a line from these two points, now you may follow the line to find the approximate
value of the house at certain years of depreciation. In order to find the value of the
rental house after ten years, follow the line previously graphed to 10 on the x-axis. The
y value you should receive should be 40,000, and if you were searching for the value of
the house when it was new, the graph shows $80,000 at 0 years. Another example of how this
graph may be used is in finding which year the house reaches a certain value. In order to
find out which year the house's value becomes 55,000 follow the graphed until you come
upon the value of 55,000. The x value associated with the value 55,000 is 5 years, so the
answer is the rental house will depreciate in value to 55,000 at 5 years.

The slope of the line will be required to find many other answers to questions you may
have concerning the house and its depreciation. To determine the slope of the line,

Continues for 2 more pages >>




  • Braque the Fogotten Cubist Master
    Braque the Fogotten Cubist Master Although George Braque (May 13, 1882 - Aug. 31, 1963) was one of the most influential painters of the twentieth century his name is all but forgotten. He has received little credit for his efforts towards the creation of analytic cubism. Many art historians believe that his prestigious role as father of analytic cubism was cut short because of Picassos fame. Many arguments have arisen asking the question: Who is the father of cubism? There is no doubt that Pi
  • Sir Isaac Newton
    Sir Isaac Newton Thesis Statement: Through his early life experiences and with the knowledge left by his predecessors, Sir Isaac Newton was able to develop calculus, natural forces, and optics. From birth to early childhood, Isaac Newton overcame many personal, social, and mental hardships. It is through these experiences that helped create the person society knows him as in this day and age. The beginning of these obstacles started at birth for Newton. Isaac was born premature on Christmas Day
  • Optimistic ideas of the Enlightenment
    Optimistic ideas of the Enlightenment 1. To what extent did the Enlightenment express optimistic ideas in eighteenth century Europe? Illustrate your answer with references to specific individuals and their works. (1998, #5) During the eighteenth century, Europeans experienced the dawning of an age of knowledge, reasoning, and of great scientific achievements. Their views toward new discoveries and advancements were optimistic. People began to turn to science for a better understanding of their w
  • Modernism
    Modernism . Introduction [ ] Print section [ ] Modern Art , painting, sculpture, and other forms of 20th-century art. Although scholars disagree as to precisely when the modern period began, they mostly use the term modern art to refer to art of the 20th century in Europe and the Americas, as well as in other regions under Western influence. The modern period has been a particularly innovative one. Among the 20th century\'s most important contributions to the history of art are the invention of
  • Analytic Geometry
    Analytic Geometry Analytic geometry was brought fourth by the famous French mathematician Rene\' Descartes in 1637. Descartes did not start his studying and working with geometry until after he had retired out of the army and settled down. If not for Descartes great discovery then Sir Isaac Newton might not have ever invented the concept of calculus. Descartes concept let to calculus and Newton and G.W. Leibniz would not be know as well as they are today if it were not for the famous mathematici
  • August ferdinand mobius
    august ferdinand mobius August Ferdinand Möbius was born on November 17, 1790 in Schulpforta, Germany. (Then called Saxony.) He was the only child of Johann Heinrich Mobius, a dancing teacher. She was related to the famous Martin Luther, the man responsible for writing the document known as the 96 Thesis. Möbius himself was home schooled until he was thirteen. Showing an avid interest in mathematics, he went to college in Schulpforta, Germany in 1803. When Möbius graduated from college in 1809 h
  • Bulimia
    Bulimia Analytic geometry was brought fourth by the famous French mathematician Rene\' Descartes in 1637. Descartes did not start his studying and working with geometry until after he had retired out of the army and settled down. If not for Descartes great discovery then Sir Isaac Newton might not have ever invented the concept of calculus. Descartes concept let to calculus and Newton and G.W. Leibniz would not be know as well as they are today if it were not for the famous mathematician Rene\'
  • Chronological order
    chronological order -399 pythagoreans discover irrational numbers -240 Eratosthenes determines circumference of earth -230 Archimedes determines fromulas for the area of a secton of a parabola formulas for the area of a section of a parabola -200 Appollonius studies conic sections -200 Euclid writes Elements -100 Hipparchus develops the trig tables 825 Al-Khowarizmi uses Zero 1525 Rudolff introduces the radical sign 1535 Tartaglia solves cubic equations 1545 Square roots of negative numbers 1557
  • History of Math
    History of Math Mathematics, study of relationships among quantities, magnitudes, and properties and of logical operations by which unknown quantities, magnitudes, and properties may be deduced. In the past, mathematics was regarded as the science of quantity, whether of magnitudes, as in geometry, or of numbers, as in arithmetic, or of the generalization of these two fields, as in algebra. Toward the middle of the 19th century, however, mathematics came to be regarded increasingly as the scienc
  • History of Math
    History of Math Mathematics, study of relationships among quantities, magnitudes, and properties and of logical operations by which unknown quantities, magnitudes, and properties may be deduced. In the past, mathematics was regarded as the science of quantity, whether of magnitudes, as in geometry, or of numbers, as in arithmetic, or of the generalization of these two fields, as in algebra. Toward the middle of the 19th century, however, mathematics came to be regarded increasingly as the scienc
  • Sir Isaac Newton
    Sir Isaac Newton Sir Isaac Newton Through his early life experiences and with the knowledge left by his predecessors, Sir Isaac Newton was able to develop calculus, natural forces, and optics. From birth to early childhood, Isaac Newton overcame many personal, social, and mental hardships. It is through these experiences that helped create the person society knows him as in this day and age. The beginning of these obstacles started at birth for Newton. Isaac was born premature on Christmas Day 1
  • Blaise Pascal
    Blaise Pascal Blaise Pascal (1623 - 1662) By Victoria Hubble Blaise Pascal was born in Clermont-Ferrand, France, on June 19th, 1623. His mother, Antoinette Begon, died when he was three; and his father, Etienne, who was a local judge with a scientific reputation, brought him up. Etienne Pascal retired and moved to Paris in 1631 to concentrate on his own scientific research and to take care of his son, Blaise, and his two daughters, Gilberte and Jaqueline. Etienne had unorthodox views of educatio
  • Hubble
    hubble THE JOURNAL OF THE ROYAL ASTRONOMICAL SOCIETY OF CANADA JOURNAL DE LA SOCIÉTÉ ROYALE D ASTRONOMIE DU CANADA Vol. 83, No.6 December 1989 Whole No. 621 EDWIN HUBBLE 1889-1953 By Allan Sandage The Observatories of the Carnegie Institution, Pasadena, California, U.S.A. (Received September 22, 1989) Hubble\'s role. This year marks the centennial of the birth of Edwin Hubble. There can be no doubt that future historians, writing about the scientific advances of this age will describe the 20th c
  • Leonhard Euler
    leonhard Euler Leonhard Euler\'s father was Paul Euler. Paul Euler had studied theology at the University of Basel and had attended Jacob Bernoulli\'s lectures there. In fact Paul Euler and Johann Bernoulli had both lived in Jacob Bernoulli\'s house while undergraduates at Basel. Paul Euler became a Protestant minister and married Margaret Brucker, the daughter of another Protestant minister. Their son Leonhard Euler was born in Basel, but the family moved to Riehen when he was one year old and
  • Leonhard Euler
    leonhard Euler Leonhard Euler\'s father was Paul Euler. Paul Euler had studied theology at the University of Basel and had attended Jacob Bernoulli\'s lectures there. In fact Paul Euler and Johann Bernoulli had both lived in Jacob Bernoulli\'s house while undergraduates at Basel. Paul Euler became a Protestant minister and married Margaret Brucker, the daughter of another Protestant minister. Their son Leonhard Euler was born in Basel, but the family moved to Riehen when he was one year old and
  • Rene Descartes
    Rene Descartes René Descartes Born: March 31, 1596 in France Died: February 11, 1650 in Sweden This one thing [analytic geometry] is of the highest order of excellence, marked by the sensuous simplicity of the half dozen or so greatest contributions of all time to mathematics. Descartes remade geometry and made modern geometry possible. (E. T. Bell) Rene Descartes was the third child of a well off noble family. His mother died a few days after his birth, and he was a frail child. Because of this
  • Spring moon
    spring moon Jamie Burton Period 1 Calculus To Use Calculus, or Not to Use Calculus? That is the Question In the past, if you have studied Algebra and Trigonometry, then your knowledge has prepared you to master the next step: calculus. Calculus is complicated, but not quite as bad as everyone thinks. It is the study of changing quantities. Take for example, the curve as a path of a rocket. A tangent line at any point on the orbit displays the direction that the rocket is flying at that point. If
  • Kants Answer to Hume
    Kants Answer to Hume Hume’s thoughts on metaphysics, more specifically causality, had a major impact on Kant. Although Kant disagreed with many aspects of Hume’s account, by writing a whole discourse devoted to it, it is obvious that it influenced him greatly. The main disagreement was, for Hume causality was analytic and for Kant it was synthetic. In the Prolegomena, Kant tries to solve some of Hume’s errors, and at the same time remove his skepticism. In Book I, Part III, § 1 of the Treatise,
  • Life and Times of Sir Isaac Newton
    Life and Times of Sir Isaac Newton Newton, Sir Isaac (1642-1727), mathematician and physicist, one of the foremost scientific intellects of all time. Born at Woolsthorpe, near Grantham in Lincolnshire, where he went to school, he began to attend Cambridge University in 1661; he was elected a Fellow of Trinity College in 1667, and a Lucasian mathematics professor in 1669. He stayed at the university, lecturing most of the years, until 1696. During these Cambridge years, in which Newton was at the
  • Newtons Life as we know it
    Newtons Life as we know it At his birth on Christmas day, 1642, in Woolsthorpe, Lincolnshire, England, Newton was so tiny and frail that he was not expected to live. Yet despite his boyhood frailty, he lived to the age of 85. As a delicate child, he was a loner, interested more in reading, solving mathematical problems, and mechanical tinkering than in taking part in the usual boyish activities. Until the time Newton entered Cambridge University in 1661, there was little inkling as to his mental
  • Career Review Pharmacist
    Career Review Pharmacist Introduction On the surface, daily routines of Pharmacists may appear to be rather simplified and involves little work hazard and responsibilities. As pharmacists dispense prescribed drug and medicine by doctors or dentists, they may provide assistance to those who seeks help with non-prescribed products. This is a correct yet very generalized view of pharmacist, this career interacts with many different industries. As an example, technology plays key role for pharmacist
  • Transparencey
    transparencey INTRODUCTION The ancient Greeks knew that reasoning is a structured process governed, at least partially, by a system of explainable rules. Aristotele codified syllogisms; Euclide formulated geometric theorems; Vitruvius defined the criterion and referential key so that every architectural element could be proportioned according to an ideal model, symbolizing the aspirations and aptitudes of that particular civil society. In these forms of reasoning it is possible to distinguish c
  • Ad Reinhardt Abstract Painting 19601965
    Ad Reinhardt Abstract Painting 19601965 Ad Reinhardt\'s painting, Abstract Painting 1960-65, is at first glance\' a black square canvas. The subject matter seems to be just what it is, a black painting. There are no people. No event or action is taken except for the fact that Reinhardt has made the painting. The title only provides us with the information that we are looking at an abstract painting. The only other information that the artist gives you is the time period, in which it was conceiv
  • Emotion and Intellect giacometti vs rodcheckow
    Emotion and Intellect giacometti vs rodcheckow There is a great difference in art between emotion and intellect. They are two completely separate elements. Art that is emotional tends to be stirring and raw- it provokes an immediate reaction in the viewer. Art that is intellectual is deeper, it requires thought and time to chew on- to comprehend. To be successful a piece of art must contain both elements. Both Alberto Giacomettis Woman with Her Throat Cut and Alexadr Rodchenkos Oval Hanging C
  • Abraham De Moivre
    Abraham De Moivre Abraham De Moivre was born on May 26, 1667 in Vitry, France. I too was born on May 26, but in 1984. De Moivre was a major part in mathematics. He is most remembered for his formula (cos x + i sin x)n , which took trigonometry into analysis. De Moivre was a French Protestant.He emigrated to England in 1685, following the revocation of the Edict of Nantes and the expulsion of the Huguenots. He became a private tutor of mathematics and hoped for a chair of mathematics, but this w
  • Geometry
    Geometry Differences in Geometry& Geometry is the branch of mathematics that deals with the properties of space. Geometry is classified between two separate branches, Euclidean and Non-Euclidean Geometry. Being based off different postulates, theorems, and proofs, Euclidean Geometry deals mostly with two-dimensional figures, while Demonstrative, Analytic, Descriptive, Conic, Spherical, Hyperbolic, are Non-Euclidean, dealing with figures containing more than two-dimensions. The main difference b
  • Rene descartes
    rene descartes Rene Descartes was a math philosopher, he was born in Toures, on March 31 1596, and he died at Stockholm on February 11 1650. His father was forced to spend half the year at Rennes, where he was a councilman. The rest of the time he spent with his family of Les Cartes at La Haye. Rene was the second child out of four kids. At the age of eight, he was sent to the Jesuit School at La Fleche. The school had very good education and discipline. On account of his delicate health, he wa
  • Stifel and Roberval
    Stifel and Roberval Stifel and Roberval Michael Stifel Michael Stifel was a German mathematician who lived in the late fifteenth century and early to mid-sixteenth century. He was born in 1487, in Esslingen, Germany. The exact date of his birth is unknown. Stifel died on April 19, 1567, in Jena, Germany. His father was Conrad Stifel, a well-respected member of the community. When Michael was young his family did not have much money. Not much is known about Stifel\'s life until the time he atten
  • Womens Contributions to Mathematics
    Womens Contributions to Mathematics Abstract Women in the world of mathematics is a subject that people rarely hear about. The only time people do is if it’s a female math teacher. But what many do not know is that women have made extremely important contributions to the world of mathematics. Women have been documented to be involved in mathematics, since as early as the fifth century A.D. Women such as Hypatia, Maria Gaetana Agnesi, Sophie Germain, Emmy Noether, Ruth Moufang and Sun-Yung Alice
  • History of Math
    History of Math History Of Math History of Math Mathematics, study of relationships among quantities, magnitudes, and properties and of logical operations by which unknown quantities, magnitudes, and properties may be deduced. In the past, mathematics was regarded as the science of quantity, whether of magnitudes, as in geometry, or of numbers, as in arithmetic, or of the generalization of these two fields, as in algebra. Toward the middle of the 19th century, however, mathematics came to be re
  • Math4
    math4 History of Math Mathematics, study of relationships among quantities, magnitudes, and properties and of logical operations by which unknown quantities, magnitudes, and properties may be deduced. In the past, mathematics was regarded as the science of quantity, whether of magnitudes, as in geometry, or of numbers, as in arithmetic, or of the generalization of these two fields, as in algebra. Toward the middle of the 19th century, however, mathematics came to be regarded increasingly as the
  • Decartes Method
    Decartes Method Descartes’ Method of Doubt Biography Rene Descartes (1596-1650) Born in La Haye, a small town in Touraine, France. Educated at the Jesuit college Wrote Meditations Descartes is extremely important to Western intellectual history Contributions in physiology, psychology, optics, and especially mathematics Introduced analytic geometry Influential in modern scientific approach (can’t just say it’s true, show it’s true) The Cartesian Method Descartes is very concerned with skeptical
  • Review of the Meditations
    Review of the Meditations The Meditations of Rene Descartes In 1916 Rene Descartes wrote "What I wish to finish is . . . an absolutely new science enabling one to resolve all questions proposed on any order of continuos or discontinuous quantities." (p8 Methods & Meditations). He made this ambitious statement at the young age of twenty-three. Rene\'s ambition would take him far but it kept him from becoming the Aristotle of the modern age. The Meditations were an attempt to solve the many quest
  • Review of the Meditations1
    Review of the Meditations1 The Meditations of Rene Descartes In 1916 Rene Descartes wrote "What I wish to finish is . . . an absolutely new science enabling one to resolve all questions proposed on any order of continuos or discontinuous quantities." (p8 Methods & Meditations). He made this ambitious statement at the young age of twenty-three. Rene\'s ambition would take him far but it kept him from becoming the Aristotle of the modern age. The Meditations were an attempt to solve the many ques
  • Sort History
    Sort History Three main groups in the philosophy of science 1st questions about science generally 2nd questions about group and the relation 3rd questions about main terms of science I group questions about science 1st group Epistemological questions 1st Is scientific method the only rational way of research? 2nd Is scientific method rational at all? 3rd Is any better method? 4th What could be basis of theory if direct sensual experience couldnt be basis? 5th How much can we presuppose the cer
  • Ancient greek astronomy
    ancient greek astronomy Ancient Greek Astronomy Since the first Egyptian farmers discovered the annual reappearance of Sirius just before dawn a few days before the yearly rising of the Nile, ancient civilizations around the Mediterranean have sought to explain the movements of the heavens as a sort of calendar to help guide them conduct earthly activities. Counting phases of the moon or observing the annual variations of day length could, after many years\' collection of observations, serve as
  • Game developer
    game developer Computer Game Developer To be a game developer, you must truly love games. You mustnt just like playing games, you must also like understanding games. You have to enjoy the concept of dissecting a game, breaking it down into smaller parts, and visualizing how the pieces fit back together. Game developers take on many jobs, but no job, is as important as the programmer. The programmer is the heart of the game. Without the programmer, there is no game (Gruber). Another job in deve
  • Apollonius Of Perga
    Apollonius Of Perga Apollonius of Perga Apollonius was a great mathematician, known by his contempories as The Great Geometer, whose treatise Conics is one of the greatest scientific works from the ancient world. Most of his other treatise were lost, although their titles and a general indication of their contents were passed on by later writers, especially Pappus of Alexandria. As a youth Apollonius studied in Alexandria ( under the pupils of Euclid, according to Pappus ) and subsequently taugh
  • International Relations Of Asia
    International Relations Of Asia International Relations Of Asia STRATEGIC GEOMETRY This is the only region in the world where so many combinations and permutations of two- three and four- and even two plus four or three plus three- power games can be played on the regional chessboard with all their complexities and variations. introduction The concept of strategic geometry comprises the notion that that the interactions and interconnections between a number of political actors within a particula
  • Roman religion
    Roman religion Table of Contents 1. Introduction 2. Teams and Leader Responsibilities 3. Design Components 4. Introductory Project 5. Project Selection Process 6. Analysis Report 7. Preliminary Design Review 8. Critical Design Review 9. Final Presentation 10. Conformity Inspection I. Introduction The purpose of the detail design class is to provide a design-build-test-operate experience for the student. The requirements for the project that the students select begin with the requirement that the
  • Blaise Pascal
    Blaise Pascal Blaise Pascal Blaise Pascal was born in Clermont France on June 19, 1623, and died in Paris on Aug. 19, 1662. His father, a local judge at Clermont, and also a man with a scientific reputation, moved the family to Paris in 1631, partly to presue his own scientific studies, partly to carry on the education of his only son, who had already displayed exceptional ability. Blaise was kept at home in order to ensure his not being overworked, and it was directed that his education should
  • Existence of God
    Existence of God Rene Descartes (1596-1650) Rene Descartes (1596-1650) is one of the most important Western philosophers of the past few centuries. During his lifetime, Descartes was just as famous as an original physicist, physiologist and mathematician. But it is as a highly original philosopher that he is most frequently read today. He attempted to restart philosophy in a fresh direction. For example, his philosophy refused to accept the Aristotelian and Scholastic traditions that had dominat
  • Descartes
    Descartes In the early 17th century a philosopher named Descartes, questioned his existence. His life was dedicated to the founding of a philosophical and mathematical system in which all sciences were logical. Descartes was born in 1596 in Touraine, France. His education consisted of attendance to a Jesuit school of La Fleche. He studied a liberal arts program that emphasized philosophy, the humanities, science, and math. He then went on to the University of Poitiers where he graduated in 1616
  • Descartes
    Descartes Rene Descartes was one of the most influential thinkers in the history of the philosophy. Born in 1596, he lived to become a great mathematician, scientist, and philosopher. In fact, he became one of the central intellectual figures of the sixteen hundreds. He is believed by some to be the father of modern philosophy, although he was hampered by living in a time when other prominent scientists, such as Galileo, were persecuted for their discoveries and beliefs. Although this probably h
  • Sir Isaac Newton
    Sir Isaac Newton By: Kozmo Kramer Thesis Statement: Through his early life experiences and with the knowledge left by his predecessors, Sir Isaac Newton was able to develop calculus, natural forces, and optics. From birth to early childhood, Isaac Newton overcame many personal, social, and mental hardships. It is through these experiences that helped create the person society knows him as in this day and age. The beginning of these obstacles started at birth for Newton. Isaac was born premature
  • Sir Isaac Newton
    Sir Isaac Newton Thesis Statement: Through his early life experiences and with the knowledge left by his predecessors, Sir Isaac Newton was able to develop calculus, natural forces, and optics. From birth to early childhood, Isaac Newton overcame many personal, social, and mental hardships. It is through these experiences that helped create the person society knows him as in this day and age. The beginning of these obstacles started at birth for Newton. Isaac was born premature on Christmas Day
  • History Of Math
    History Of Math History of Math Mathematics, study of relationships among quantities, magnitudes, and properties and of logical operations by which unknown quantities, magnitudes, and properties may be deduced. In the past, mathematics was regarded as the science of quantity, whether of magnitudes, as in geometry, or of numbers, as in arithmetic, or of the generalization of these two fields, as in algebra. Toward the middle of the 19th century, however, mathematics came to be regarded increasing
  • Math History
    Math History Mathematics starts with counting. It is not reasonable, however, to suggest that early counting was mathematics. Only when some record of the counting was kept and, therefore, some representation of numbers occurred can mathematics be said to have started. In Babylonia mathematics developed from 2000 BC. Earlier a place value notation number system had evolved over a lengthy period with a number base of 60. It allowed arbitrarily large numbers and fractions to be represented and so
  • History of algebra
    history of algebra Unlike geometry, algebra was not developed in Europe. Algebra was actually discovered (or developed) in the Arab countries along side geometry. Many mathematicians worked and developed the system of math to be known as the algebra of today. European countries did not obtain information on algebra until relatively later years of the 12th century. After algebra was discovered in Europe, mathematicians put the information to use in very remarkable ways. Also, algebraic and geomet
  • A brief history of R. Buckminister Fuller
    A brief history of R. Buckminister Fuller Fuller was most famous for his geodesic domes, which can be seen as part of military radar stations, civic buildings, and exhibition attractions. Their construction is based on extending some basic principles to build simple tensegrity structures (tetrahedron, octahedron, and the closest packing of spheres). Built in this way they are extremely lightweight and stable. The patent for geodesic domes was awarded in 1954, part of Fuller\'s decades-long effor