The GetYourTutors Blog: Your Guide to School Success in Dubai

An inspiring image of a staircase made of books, showing the educational journey from primary learning blocks to advanced academic symbols, leading to success in Dubai.
GetYourTutors

Recent Reads

igcse maths

IGCSE Functions & Graphs Hub: Sequences, Calculus & Visuals

“Topic 3: Sequences, Functions, and Graphs connects algebra to visual representation in the Edexcel IGCSE Higher Tier syllabus. This section covers four key pillars: 1) Sequences (finding linear and quadratic nth terms); 2) Functions (mastering composite fg(x) and inverse f^{-1}(x) notation); 3) Graphs (plotting linear lines, quadratic curves, and solving equations graphically); and 4) Calculus (using differentiation to find gradients, turning points, and kinematic rates of change).”

Read More »
igcse maths

IGCSE Algebraic Proof: Identities, Integers & Logic (H)

“Algebraic Proof is a Grade 9 topic in the Edexcel IGCSE Higher Tier syllabus that requires demonstrating a mathematical statement is true for all values. To score full marks, students must use standard algebraic definitions: 2n for an even number, 2n+1 for an odd number, and n, n+1, n+2 for consecutive integers. Common proofs include showing divisibility by factorising the final result (e.g., 4(n²+n) is a multiple of 4) or proving an expression is always positive by completing the square.”

Read More »
igcse maths

IGCSE Quadratics: Factorising, Formula & Completing the Square

There are three required methods for solving quadratic equations in the Edexcel IGCSE Higher Tier syllabus: 1) Factorisation (best for integer answers), 2) The Quadratic Formula (essential for decimals and surds), and 3) Completing the Square (used for solving and finding the turning point of a graph). Mastery of all three techniques is required to access the top grades (8-9).”

Read More »
"GetYourTutors guide: 'From Repeating Decimal to Perfect Fraction: The Algebraic Proof.' Visualizes the 5-Step Method for IGCSE Higher Tier. Step 1: Let x equal the recurring decimal (e.g., x = 0.777...). Step 2: Create Aligned Equations by multiplying by powers of 10 (10x = 7.777...). Step 3: Match the Tail so decimal parts align. Step 4: Subtract to eliminate the recurring part (10x - x = 9x). Step 5: Solve for x (x = 7/9). Includes a 'Grade 9 Skill' example for Mixed Recurring decimals (0.2555...) showing how to subtract 10x from 100x to find the fraction 23/90."
igcse maths

IGCSE Decimals: Recurring to Fractions & Algebraic Proof

Master IGCSE Decimals & Recurring Fractions (Edexcel 4MA1 Topic 1.4)

Unlock the Higher Tier strategies for Topic 1.4: Decimals, focusing on the advanced Grade 9 skill of algebraically proving recurring fraction conversions. This definitive guide moves beyond basic ordering to teach the rigorous “Let x =” subtraction method required for the Edexcel IGCSE (4MA1) syllabus. Learn to handle tricky “mixed” recurring cycles (e.g., 0.25 with the 5 recurring), avoid the “calculator trap” that leads to zero marks on “Show that” questions, and master the exact algebraic steps needed to secure full method marks.

Read More »