can be done by people who understand maths truly.

took me 2 mins😂

Most importantly

You’ve prepared for this. Don’t panic if the first question looks unfamiliar—keep moving and collect marks one by one.

I’m wishing you all the best today, everyone! 🍀💚 I hope you walk out of that exam thinking, “I gave it my best.”

Go get that A+! 🧬📚💪

🔥🔥SOALAN-SOALAN PERCUBAAN SPM 2025 DISUSUN SECARA TOPIKAL BAGI SUBJEK MATEMATIK TAMBAHAN🔥🔥

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Semoga Bermanfaat 🌹🌹🌹

_____



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( By using Malaysia SPM knowledge ONLY , although it maybe appear at another country with equivalent level or higher level )

Given two of the sides of a triangle are 5cm and 12cm respectively . Find the possible range of the third side of the triangle .

Teorem Stewart
Oleh: Azri Akmal

https://drive.google.com/file/d/1e17kC-Rc4ymwSVZkut95bM4XXYurG4fi/view?usp=drivesdk

Ini merupakan sebahagian daripada projek saya untuk memperkayakan lagi penulisan geometri dalam Bahasa Melayu. Kebiasaannya pada setiap cuti semester, saya akan hasilkan beberapa penulisan matematik dalam bahasa Melayu yang tidak diajar di sekolah.

Usaha ini bertujuan untuk mendedahkan lagi topik-topik geometri yang belum ada dalam sukatan sekolah kepada pelajar dan masyarakat.

Semoga bermanfaat.

Jika ada sebarang pembetulan dan cadangan penambahbaikan, maklumkan kepada saya.

not syllabus spm, but those who like geometry can go through.

is the solution above correct?

KSSM math:
We've removed 3D & plane geometry from the syllabus, didn't you get the memo?

KSSM add math:
Huh? When?!

KSSM math:
And we've moved trig ratios of non-acute angles to F5

KSSM add math:
Really? But F4 kids require that knowledge to learn SOT 😞

Assalamualaikum & salam sejahtera semua 🙏

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Kalau rasa bermanfaat, share dengan kawan-kawan anda 🙏

regarding addmaths trigo proving questions.

From my observation, identities for SPM level usually have 1 side being more complex than the other. So yes, keep 1 side (less complex one) unaltered.

Beyond SPM tho, when both sides appear to be equal in complexity we often execute the "meet in the middle" strategy, working from both sides