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AS and A Level: Maths: Core & Pure Mathematics Coursework


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InfoThe Core & Pure Mathematics category has 142 essays and covers:

Algebra, Trigonometry, Vectors, Functions, Quadratics

Highest Rated Core & Pure Mathematics Essays

Looking for the highest rated essays? Here are some Core & Pure Mathematics essays that have been rated the highest by our users:

Title Members Rating
Methods for Advanced Mathematic
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Investigation of the Phi Function
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Arctic Research (Maths Coursework)
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Mathematics Coursework - OCR A Level
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Quadratic and other models
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To apply various numerical methods to find roots of equations and to appreciate the limitations of these methods
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core 3 coursework
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Investigation into combined transoformations of 6 trigonometric functions
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Numerical Differentiation
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Solving Equations Using Numerical Methods
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IB Math SL portfolio
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Functions Coursework - A2 Maths
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maths pure
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The Gradient Fraction
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C3 Coursework: Numerical Methods
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Finding the root of an equation
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numerical solutions-Comparison of the three methods and Newton Raphson
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Most Recent Core & Pure Mathematics Essays

Looking for the most up to date essays? Here are some of the most recently added essays in our Core & Pure Mathematics category:

Title Members Rating
Maths Portfolio 2
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C3 Mei - Numerical Methods to solve equations
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MEI C3 Coursework
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The Gradient Function
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Recent Reviews of Core & Pure Mathematics Essays

What our users think of the Core & Pure Mathematics essays in this section:

"The apposite use of graphs to supplement the cogent and clear text of the article places this work in an unassailable high category.My memory goes back to a book on "conic sections" (dated in the 1850's) that I purchased when a schoolboy in circa 1938....it had but TWO very poorly drawn figures and to make sense of it one had to figure a vast plenitude of angles,lines and areas all delineated in the text by never-ending capital letters of the alphabet.!!!"
charlescompany
"Not complete"
j_s
"Not covered in depth"
marvel07
"Very good "
shanshan33
"Good as far as it goes, but the work doesn't give a clear explanation of what exactly it's trying to achieve. However, all the points made are clearly expressed and an attempt is made to generalise trends that are identified, and illustration of the work by graphs (not attached to the upload, but I can infer what they would show from references in the text) helps the clarity of explanation. The work does miss some obvious ways in which it could be expanded upon, such as investigation of the general formula to find roots of a quadratic equations. TSR user: Illusionary"
TSR
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