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Thomas’ Calculus, High School Early Transcendentals, 12th Edition – Tips On Writing An Impressive Application Essay
Thomas’ Calculus, one of the fathers of the United States and a key figure in our nation’s creation story, used Calculus in his extensive studies of government and the rule of law. For students, Calculus provides advanced coursework necessary for tackling the rigors of U.S. District Courtrooms today.
It is the fundamental building block of modern mathematics and has a broad range of applications in almost every scientific discipline. In the hands of bright and ambitious students, Calculus can become a highly lucrative subject through rigorous research and application.
Thomas’ Calculus’s interest in mathematics led him to apply this knowledge in developing highly innovative laws and the legal foundations upon which such laws are based. As such, most of Thomas’ Calculus’s published work on mathematics, either in a treatise or as part of his law review work, was written as a model of systematic law drafting.
Students interested in applying his ideas in the real world should look to his Model of Judicial Selection and apply it to calculus. This framework provides students with a clear and concise explanation of the student’s goals as they compose their case papers and arguments in this complex and highly technical topic. Additionally, the Jefferson Model trains students in the logic of linear equations and other types of linear algebra.
Following the publication of Jefferson’s Model of Judicial Selection, many colleges and universities adopted a policy of accepting written applications for admission rather than dictating to every candidate what type of mathematical skills they must possess.
The resulting explosion in the number of law school applications from students seeking to pursue a career in math caused a serious decline in the nation’s average test scores. For this reason, the need for advanced mathematics classes became ever more critical. In response to this issue, Thomas’ Calculus’s Model was redesigned to meet the needs of today’s law school students.
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Like the original model, students’ written applications for admission into the law school of their choice are assessed by the school’s committee on evaluating matriculation and academic performance. The committee will evaluate each student’s writing samples, including one’s essays and written opinions, as well as their mathematical class projects, presentations, research results, and student work in general.
The committee will also consider each candidate’s suitability for a specific position. For example, if a position requires the ability to analyze large numbers, then that individual may very well be better suited to be a statistics major. If an entry is required that involves working with computer databases or manipulating spreadsheets, then the prospective student may be well-suited for the position.
Furthermore, the essays of students applying to any given position will be read by a panel of judges before being submitted to the Program Review Committee. Each essay will be examined individually, and students will be asked to write about what they believe their strong points are in relation to their personal experiences and what they think are their weaknesses. In a sense, the students apply themselves, and the committee reads each essay after reading and considering all of the others in the same light.
Chapter 1: Functions
Section 1.1: Functions and Their Graphs | Download |
Section 1.3: Trigonometric Functions | Download |
Section 1.5: Exponential Functions | Download |
Section 1.6: Inverse Functions and Logarithms | Download |
Study Guide | Download |
Chapter 2: Limits and Continuity
Section 2.1: Rates of Change and Tangents to Curves | Download |
Section 2.2: Limits of a Function and Limit Laws | Download |
Section 2.3: The Precise Definition of Limit | Download |
Section 2.4: One-Sided Limits | Download |
Section 2.5: Continuity | Download |
Section 2.6: Limits Involving Infinity | Download |
Study Guide | Download |
Chapter 3: Differentiation
Section 3.1: Tangents and the Derivative at a Point | Download |
Section 3.2: The Derivative as a Function | Download |
Section 3.3: Differentiation Rules | Download |
Section 3.4: The Derivative as a Rate of Change | Download |
Section 3.5: Derivatives of Trigonometric Functions | Download |
Section 3.6: The Chain Rule | Download |
Section 3.7: Implicit Differentiation | Download |
Section 3.9: Inverse Trigonometric Functions | Download |
Section 3.10: Related Rates | Download |
Section 3.11: Linearization and Differentials | Download |
Study Guide | Download |
Chapter 4: Applications of Derivatives
Section 4.1: Extreme Values of Functions | Download |
Section 4.2: The Mean Value Theorem | Download |
Section 4.3: Monotone Functions and the First Derivative Test | Download |
Section 4.4: Concavity and Curve Sketching | Download |
Section 4.5: Indeterminate Forms and L’Hopital’s Rule | Download |
Section 4.6: Applied Optimization | Download |
Section 4.7: Newton’s Method | Download |
Section 4.8: Antiderviatives | Download |
Study Guide | Download |
Chapter 5: Integration
Section 5.1: Area and Estimating with Finite Sums | Download |
Section 5.2: Sigma Notation and Limits of Finite Sums | Download |
Section 5.3: The Definite Integral | Download |
Section 5.4: The Fundamental Theorem of Calculus | Download |
Section 5.5: Indefinite Integrals and the Substitution Method | Download |
Section 5.6: Substitution and Area Between Curves | Download |
Study Guide | Download |
When it comes to writing a profile essay, students apply themselves by writing as much as possible and doing their best to write coherently and persuasively. They should write using appropriate and engaging language and tone. The students will have a certain amount of responsibility over their recommendations. The school must review all profiles and select a handful to read thoroughly. Then the selected group of students will be asked to write a summary of their personal experiences and what they learned at the school.
To help the students to apply for admissions, the School needs to provide them with a “written statement of purpose” that is self-supported by an essay they have to write. The students write this statement of purpose and use it as a tool to help them make their case to the admissions committee. To help them develop a good writing skills, the school provides them with a writing workshop where they practice their written statements.
Finally, it is also very important for Thomas’ Calculus State to remind applicants to follow proper procedures when sending their applications. The school encourages proper paper and format and discourages plagiarism. They have reminded all incoming students and new students that they should read the Application Manual, which contains all the necessary information and paper requirements for applying. If the student finds anything that he or she does not understand, they should correct it or consult their advisor immediately.