Mathematics

Institution Egerton University
Course Mathematics
Year 1st Year
Semester Unknown
Posted By Summy Vladimir
File Type pdf
Pages 16 Pages
File Size 1.46 MB
Views 138
Downloads 0
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Description

A collection of KCSE Mathematics Paper 2 questions designed to help candidates practise and revise key Paper 2 topics, improve problem-solving skills, and familiarize themselves with the format and difficulty of KCSE 2026-2027
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SMA 2104: Mathematics for Sciences - Course Outline Trending!
This unit aims at providing a good foundation in mathematics for students who plans to do more specialized work in the university, especially in the Computing, Medicine, Engineering, etc.
3 Pages 9350 Views 0 Downloads 266.54 KB
SMA 2104: Mathematics for Sciences - Lesson 1 Quadratic equations Trending!
Upon completing this topic, you should be able to: Solve quadratic equations by factoring Learning outcomes Solve quadratic equations using the method of extraction of roots Determine the nature of the solutions to a quadratic equation Understand the logic underlying the method of completing Solve a quadratic equation using the method of completing
No pages found 10132 Views 0 Downloads 367.62 KB
SMA 2104: Mathematics for Sciences - Lesson 2 Algebra Trending!
By the end of this topic you should be able to; Understand the laws of indices and their application in simplifying algebraic expressions. Define index, Establish the laws of indices, Solve simple problems using the laws of indices. Understand the theory of logarithms and surds and their applications in manipulating expressions. Define logarithm
No pages found 9689 Views 0 Downloads 344.76 KB
SMA 2104: Mathematics for Sciences - Lesson 3 Sequences and series Trending!
Upon completing this topic, you should be able to: Differentiate between a series and a sequence, Use Sigma notation in representing a series, Understand the properties of arithmetic and geometric progressions, Define an Arithmetic progression (A.P.), Obtain the formula for nth term and the first n terms of an A.P, Define a geometric progression (G.P.)
No pages found 9006 Views 0 Downloads 325.42 KB
SMA 2104: Mathematics for Sciences - Lesson 4 Factorisable polynomials Trending!
Upon completing this topic, you should be able to factorise and solve polynomials of degree higher than 2
No pages found 9135 Views 0 Downloads 277.4 KB
SMA 2104: Mathematics for Sciences - Lesson 5 Permutations and Combination Trending!
Permutations and Combination Permutations - This is defined as the number of different ways of arranging different objects in order.
No pages found 8664 Views 0 Downloads 273.38 KB
SMA 2104: Mathematics for Sciences - Lesson 6 Binomial expansion Trending!
Upon completing this topic you should be able to understand the binomial theorem and it’s application in the expansion of expressions and in approximations.
No pages found 9313 Views 0 Downloads 282.79 KB
SMA 2104: Mathematics for Sciences - Lesson 7 Probability Trending!
Upon completing this topic,you should be able to;- Apply the principles of probability to solve problems in real-world contexts. Understand and use the language of probability and to compute the probabilities of composite events using the basic rules of probability.
No pages found 9125 Views 0 Downloads 395.57 KB
SMA 2104: Mathematics for Sciences - Lesson 8 Statistics Trending!
Upon completing this topic,you should be able to Collect, organize, and represent data, and be able to recognize and describe relationships. Apply the principles of statistics to solve problems in real world contexts. Demonstrate knowledge of statistical terms. Differentiate between the two branches of statistics. Identify types of data. Understand and use the basic measure of central tendency
No pages found 8401 Views 0 Downloads 282.84 KB
SMA 2104: Mathematics for Sciences - Lesson 9 TRIGONOMETRY Trending!
Upon completing this topic, you should be able to Define, manipulate and apply trigonometric functions. Define the basic trigonometric ratios, sine, cosine and tangent of an angle and derive the other trigonometric ratios; cosecant, secant and cotangent using the basic trigonometric ratios. Derive identities involving the trigonometric ratios
11 Pages 9740 Views 0 Downloads 635.34 KB