
Class notes - Nayland Maths
... Read question and extract relevant information Check variable definitions Questions will relate to: The equation terms, numbers, parts Write and equation to solve ...
... Read question and extract relevant information Check variable definitions Questions will relate to: The equation terms, numbers, parts Write and equation to solve ...
Recitation Notes Spring 16, 21-241: Matrices and Linear Transformations January 19, 2016
... • The homework assignment has problems from the textbook as well as from "Introduction to mathematical arguments" by Michael Hutchings. Do not miss out anything. • The problems from the pdf are Exercises 1 and 3 on page 12, NOT just Exercises 1(a) and 1(c). • Use the pdf definitions for even and odd ...
... • The homework assignment has problems from the textbook as well as from "Introduction to mathematical arguments" by Michael Hutchings. Do not miss out anything. • The problems from the pdf are Exercises 1 and 3 on page 12, NOT just Exercises 1(a) and 1(c). • Use the pdf definitions for even and odd ...
2011 competition solutions - part i
... The entries in the four empty boxes are, from top to bottom and left to right, x + 8 , x + 4 , x + 21 and 2x +12. Then (x + 21) + (2x +12) = 39 or 3x + 33 = 39, and x = 2 . ...
... The entries in the four empty boxes are, from top to bottom and left to right, x + 8 , x + 4 , x + 21 and 2x +12. Then (x + 21) + (2x +12) = 39 or 3x + 33 = 39, and x = 2 . ...
Inequalities (65.1 KB)
... Inequalities (i.e., expressions involving the signs > (”is greater than”) or < (”is less than”) are readily visualised geometrically on the real number line (e.g., 4 > 3, 1 12 < 2). The aspects featured in the following two examples are important. ...
... Inequalities (i.e., expressions involving the signs > (”is greater than”) or < (”is less than”) are readily visualised geometrically on the real number line (e.g., 4 > 3, 1 12 < 2). The aspects featured in the following two examples are important. ...
Mathematics of radio engineering

The mathematics of radio engineering is the mathematical description by complex analysis of the electromagnetic theory applied to radio. Waves have been studied since ancient times and many different techniques have developed of which the most useful idea is the superposition principle which apply to radio waves. The Huygen's principle, which says that each wavefront creates an infinite number of new wavefronts that can be added, is the base for this analysis.