Are you searching for Remedial Mathematics Notes PDF to prepare for your exams? You’re in the right place! Whether you’re a B.Pharm or Diploma in Pharmacy student preparing for your university exams, these high-quality, easy-to-understand Remedial Mathematics notes are perfect for you.
In this article, you’ll get:
Free downloadable PDF notes for each unit
Clear explanations in simple English
Topics covering the complete syllabus
Best study material for quick revision
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What is Remedial Mathematics?
Remedial Mathematics provides the basic mathematical concepts required for pharmacy students who have not studied mathematics at the higher secondary level. It focuses on algebra, calculus, geometry, and statistics, which form the foundation for pharmaceutical calculations, biostatistics, and research analysis.
These notes will help you understand topics like:
Algebra: Equations, Partial Fractions, Logarithms, Determinants & Matrices
Trigonometry: Trigonometric Ratios, Identities, Heights & Distances
Calculus: Limits, Continuity, Differentiation, Integration & Applications
Coordinate Geometry: Straight Lines, Circles, Parabolas, Ellipses, Hyperbolas
Vectors & Geometry: Vector Algebra, Scalar & Vector Products
Statistics: Measures of Central Tendency, Dispersion, Probability Basics
Why Use Our Remedial Mathematics Notes?
👉 100% Syllabus Covered
👉 Designed for B.Pharm & Diploma Students
👉 Based on Latest University Curriculum
👉 Prepared by Expert Faculty
👉 Perfect for Exam Preparation & Viva
Download Remedial Mathematics Notes PDF – Unit Wise
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Course Units
Unit 1: Partial Fractions, Logarithms, Functions, and Limits
Topics Covered: Introduction to polynomials, rational fractions, proper and improper fractions, resolving into partial fractions with applications in chemical kinetics and pharmacokinetics, fundamentals of logarithms including properties, characteristic and mantissa with pharmaceutical applications, real valued functions and their classification, and the concept of limits and continuity with definitions and examples.
Unit 2: Matrices and Determinants
Topics Covered: Introduction, types, and operations on matrices, transpose, multiplication, determinants with their properties, minors, cofactors, adjoint, singular and non-singular matrices, inverse of a matrix, solving systems of linear equations using matrix method and Cramer’s rule, characteristic equation, roots of matrices, Cayley–Hamilton theorem, and applications of matrices in solving pharmacokinetic equations.
Unit 3: Calculus – Differentiation
Topics Covered: Explains the basics of differentiation, derivatives of functions and constants, product rule, sum and difference rule, quotient rule (without proof), and practical applications in problem-solving.
Unit 4: Analytical Geometry and Integration
Topics Covered: Introduction to coordinate geometry including signs of coordinates, distance formula, slope of a straight line, conditions for parallelism and perpendicularity, slope-intercept form, and applications; introduction to integration with standard formulas, rules, substitution method, partial fractions method, integration by parts, definite integrals, and applications.
Unit 5: Differential Equations and Laplace Transform
Topics Covered: Defines order and degree of differential equations, equations in separable, homogeneous, linear, and exact forms with applications in pharmacokinetics; introduction to Laplace transforms with definitions, properties, transforms of elementary functions, inverse Laplace transforms, Laplace of derivatives, and applications in solving linear differential equations, chemical kinetics, and pharmacokinetic problems.
Final Thoughts
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