Compilation of all things math --- questions obtained via students' consultation, related math sites. * Do also check out my EduTech contributions at go.gov.sg/changcl
Thursday, October 30, 2025
Wednesday, October 29, 2025
Beauty of Mathematics — Maxwell Equation
Thursday, October 23, 2025
Functions ๐ค
Body through paper trick (Area and perimeter)
Wednesday, October 22, 2025
Geometry habits --- RSVP (Read, Sight, Verify, Plot)
Disclaimer:The original meaning of RSVP ๐
.... Just borrowing this RSVP abbreviation to allude to some important geometry habits
Geometry habits --- RSVP
Read --- Read the question, word for word!
Sight & Verify--- sight and verify (confirm) the given information by ticking (highlighting) on the geometrical diagram.
Plot --- Plot in the relevant salient properties onto the diagram
Monday, October 20, 2025
Sum of n odd numbers = n^2
Sunday, October 19, 2025
4-step approach to problem solving by George Polya
Friday, October 17, 2025
Friday, October 10, 2025
Wednesday, September 24, 2025
Math is at the heart of all fields
Tuesday, September 23, 2025
Thursday, September 11, 2025
PSLE pattern
How small is small ( Measurement )
Thursday, September 4, 2025
Wednesday, September 3, 2025
Well-intended advice for tackling TFNPTT questions (True, False, Not Possible to Tell)
Well-intended Advice:
● For True statements, circle the facts from your observation or calculation to justify the truth
● For False statements, circle the untrue number, word or phrase in the statement and
○ write the “correction” or “OTB” (ought to be”) that would correct the false statement to true.
OR
○ Cite numerical inconsistencies that doomed the statement to be untrue. (eg. when certain numbers have to be odd, or say multiples of 3 etc, as dictated by certain ratios as stated in the question, and yet are inconsistent)
● For Not Possible to Tell (NPTT) statements, circle the ambiguous word/clause and cite other possibilities to satisfy the claim of the statement.*
* Usually statements are deemed NPTT when the numerical quality is consistent, but there exist more than one possibility ie. “spoilt for choices”.

