
Discover practical math problem solving with simple techniques for basic operations, fractions, decimals, and ratios. Apply algebraic techniques to solve linear equations, and use data tables and graphs.
Explore basic operators—addition, subtraction, division, and multiplication—and concepts like primes, composites, roots, fractions, decimals, probability, percentages, and ratios. Learn divisibility tricks and the order of operations from brackets to multiplication.
Explore prime and composite numbers by identifying those divisible only by 1 and themselves, noting that 0 and 1 are neither prime nor composite.
Define squares as a number multiplied by itself and cubes as a number multiplied three times. Learn square roots and cube roots, and apply them to areas and side lengths.
Convert mixed numbers to fractions, make denominators equal, and add or subtract fractions, then simplify the result to a mixed number.
Learn to multiply and divide fractions by converting mixed numbers to simple fractions, applying cross-cancellation before multiplying, and using reciprocals for division to produce a mixed-number or whole-number result.
Align digits before and after the decimal when adding, subtracting, multiplying, or dividing decimals, then apply the decimal placement and zero padding as needed.
Explore chance and probability by calculating the likelihood of outcomes from simple scenarios—balls in a bag, coin tosses, and drawing cards—emphasizing good and possible outcomes and fraction simplification.
Master converting fractions and decimals to percentages by multiplying by 100, and apply these techniques to problems like calculating how much milk remains after 25 percent is consumed.
Master how to interpret ratios, preserve the order of terms, and express them in simplified form using fruit and marble examples.
Master number patterns through ascending and descending sequences, apply algebraic techniques to solve linear equations, and identify prime and composite numbers using addition and multiplication patterns.
Master how to analyze number sets by calculating the mean (average), median (middle value), mode (most frequent), and range (largest minus smallest), using ordered data and practical examples.
learn to solve linear equations with two variables using elimination and substitution, illustrated by two-equation practice and a scenario with apples and mangoes, plus verification.
Explore how to construct and interpret tables and various charts, including line, pie, horizontal bar, column, and coordinate graphs, with a focus on x-y coordinates.
Explore single, multi-column, and stacked column charts to compare daily vehicle counts, with examples of cars and vans across Monday to Friday, and learn when stacking aids total interpretation.
Plot points for each data category, then connect them with lines to form a line chart. Use it for trend analysis to see increasing or decreasing trends across days.
Learn how a pie chart uses a circle with colored slices to show 100 percent, with green costs over 50 percent, red buses, black bicycles, and blue motorbikes.
Explore how bar charts use horizontal bars to compare values, such as Monday 20 and Tuesday 35. Compare bar charts with column charts where numbers appear on the sides.
Master two-dimensional coordinates by locating points on the x and y axes, plotting coordinates like 8,6 or 3,8 on a map, and identifying locations using those coordinates.
Explore how grids use lettered columns and numbered rows to locate icons, such as a house or restaurant, and practice reading coordinates on maps and tourist-site layouts.
Demonstrate a venn diagram with two intersecting circles for cats and dogs, showing overlap as both, and outside areas as neither.
Explore metric units for length, mass, time, and volume—meters, centimeters, millimeters, kilometers, liters, grams, seconds; contrast with inches, feet, miles, pounds, gallons.
Learn how to choose the right units for length, from millimeters and centimeters to meters and kilometers, and master the basic conversions with everyday examples.
Master the concept of perimeter as the distance to go around a shape by adding side lengths, with rectangle examples using meters and centimeters.
Calculate area for rectangles, triangles, and ships by breaking shapes into parts and applying area formulas: rectangle is length × width, triangle is length × height, with correct units.
Compute the surface area of a rectangular prism by adding each face’s area and doubling for opposite sides.
Calculate the volume of a rectangular prism by multiplying its length, width, and height, and learn to express the result in cubic meters.
Compare milliliters and liters in liquid measurement and note examples from medicine bottles and milk cartons. Explain that 1000 milliliters equal 1 liter and 1 cubic centimeter equals 1 milliliter.
Master reading time in seconds, minutes, and hours, convert between am/pm and 24-hour formats, and solve time zone problems by adding differences to compute arrivals.
Explore mass and weight concepts using milligrams, grams, kilograms, and tons, and learn to convert between units and estimate exact weights by comparing intervals.
Explore two-dimensional shapes and polygons, including circle, triangles (equilateral, right, obtuse, acute) and quadrilaterals (square, rectangle, parallelogram, trapezoid, rhombus), plus named polygons by sides.
Explore common three-dimensional shapes, including cuboids (rectangular prisms), cylinders, triangular prisms, pyramids, and cones, detailing faces, corners, and bases to solidify spatial understanding.
Explore how triangle interior angles sum to 180 degrees, right triangles contain 90-degree angles, and parallel lines yield equal alternate interior angles.
Explore the concept of symmetry by drawing lines that split shapes into equal, mirror-like halves, including rectangles, triangles, parallelograms, and even hearts and pentagons.
Explore eight compass directions, including northeast, southeast, southwest, and northwest, and compute left or right turns from north to align with east, west, or south using an origin-based diagram.
Practice visualizing rotations by copying a shape onto another sheet and rotating it 90, 180, and 270 degrees to the left or right, using heart and ship examples.
Learn to identify patterns, compute time differences between New York and Shanghai, solve discounts, volume of a cube, fraction and pizza problems, algebra word problems, simplifying ratios, and median concepts.
Gain practical math fluency through step-by-step place-value comparisons, multi-digit addition, money problems, metric and non-metric unit checks, cube volume reasoning, prime factorization, and order-of-operations with real-world and test-style questions.
Solve practical math problems through arithmetic, probability, algebra, and geometry, learning step-by-step methods for pricing, area, BMI, temperature conversions, and rectangle and square properties.
Explore practical math practice with unit conversion, data interpretation, and word problems, including days to seconds, color-car tallies, percentages, ratios, geometry, and muffins, milk, marbles, and race problems.
Welcome to Math Made Easy!
In this course we will be providing you with a detailed overview of the following topics with a specific emphasis on tips, tricks and techniques to simply solve any math problem quickly.
Numbers: Basic Operators; Prime Numbers and Composite Numbers; Roots; Fractions; Decimals; Chance and Probability; Percentages; Ratios
Patterns: Number Patterns; Number Sets; Linear Equation using Algebraic Techniques
Data: Constructing and Interpreting Tables and Graphs - Column Charts; Line Charts; Pie Charts; Bar Charts; XY Coordinates; Venn Diagram
Measurements: Metric Units; Length; Perimeter; Area; Surface Area; Volume; Time; Mass
Space and Geometry: 2D and 3D Shapes; Angles; Symmetry; Direction (Travelling); Rotation
Trigonometry: Introduction to Trigonometry; Pythagoras Theorem; Sine, Cosine, Tangent; Common Angles; Calculation
Each of the above sections also contain notes that can be downloaded for easy reference. There are 15 quizzes each with its own video where we take you step by step through the process of solving each question.
At the end of the course you will be able to approach math problems by breaking them down and applying the shortcuts you've learned to reach the solution.
Hope you enjoy this course and ace your next math exam!
Good luck and all the best.
**Math Made Easy Team**
Nashad Najimudeen
Rushda Halith