The Law of Indices trick they don't teach in school 🤯 #SAT #GCSE #Maths

Solve: (6^m) / (2^m * 3^{m+2}) = ? 🧐

Don't let algebraic fractions intimidate you! This is a classic "Laws of Indices" problem that appears on almost every SAT, ACT, and GCSE Higher Math paper.

In this 4K math edit, we break down how to simplify powers with different bases by using the Product Law and Quotient Law.

The Step-by-Step Breakdown:
Deconstruct the Base: Recognize that 6^m can be rewritten as (2 * 3)^m.
Distribute the Power: (2 * 3)^m becomes 2^m * 3^m.
Simplify the Denominator: Use the rule a^{m+n} = a^m * a^n to split 3^{m+2} into 3^m * 3^2.
Cancel Out: Watch as the 2^m and 3^m terms cancel perfectly, leaving you with just 1 / 3^2.
Final Answer: 1/9

Challenge:
What happens if the numerator was 12^m? Could you still simplify it? Let me know in the comments! 👇

🔔 Subscribe to Myst Editz for more high-quality 4K math
secrets, aesthetic study edits, and exam shortcuts!

#math #algebra #exponents #indices #satprep #gcsemaths #studyhacks #mysteditzz #education #mathtricks #4k

Video Tags:
mysteditzz, laws of indices, exponent rules, sat math algebra, gcse maths revision, simplifying fractions, algebra shortcuts, ap precalculus prep, high school math tips, study hacks for finals, competitive math, math edits 4k, math hacks, vedic math, how to solve indices, act math prep

Видео The Law of Indices trick they don't teach in school 🤯 #SAT #GCSE #Maths канала Myst Editz