DIVISIBILITY RULES MATHS CLASS 6 MASTER CALCULATIONS || AISSEE || JNV || RMS || LIVE CLASS

Описание: DIVISIBILITY RULES MATHS CLASS 6 || AISSEE || JNV || RMS || LIVE CLASS📚 UTTAR PATHSHALA – AISSEE || JNV || RMS || SAINIK SCHOOL LIVE CLASS 2026
📅 Target Exam: AISSEE 2026 (For Class 6 & 9 Admissions)
🎓 *Get Ready for the Ultimate AISSEE Maths Full Syllabus with multiple revision Revision!* 🚀📚
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Welcome to *Uttar Pathshala's Best-Class Live Stream* for *AISSEE Maths Final Revision**! 🌟 This session is designed to give you a **power-packed revision* before your exam, ensuring that you cover all essential topics with clarity and confidence. If you're aiming for the *merit list**, this is the **must-watch* session that will help you secure top scores. 💪🎉

Divisibility Rules

Divisibility Rule of 2
If a number is even or a number whose last digit is an even number i.e. 2,4,6,8 including 0, it is always completely divisible by 2.
Divisibility Rules for 3
Divisibility rule for 3 states that a number is completely divisible by 3 if the sum of its digits is divisible by 3.
Divisibility Rule of 4
If the last two digits of a number are divisible by 4, then that number is a multiple of 4 and is divisible by 4 completely.
Divisibility Rule of 5
Numbers, which last with digits, 0 or 5 are always divisible by 5.
Example: 10, 10000, 10000005, 595, 396524850, etc.
Divisibility Rule of 6
Numbers which are divisible by both 2 and 3 are divisible by 6. That is, if the last digit of the given number is even and the sum of its digits is a multiple of 3, then the given number is also a multiple of 6.
Divisibility Rules for 7
The rule for divisibility by 7 is a bit complicated which can be understood by the steps given below:
Divisibility rule of 7
Example: Is 1073 divisible by 7?

From the rule stated remove 3 from the number and double it, which becomes 6.
Remaining number becomes 107, so 107-6 = 101.
Repeating the process one more time, we have 1 x 2 = 2.
Remaining number 10 – 2 = 8.
As 8 is not divisible by 7, hence the number 1073 is not divisible by 7.

Divisibility Rule of 8
If the last three digits of a number are divisible by 8, then the number is completely divisible by 8.
Divisibility Rule of 9
The rule for divisibility by 9 is similar to divisibility rule for 3. That is, if the sum of digits of the number is divisible by 9, then the number itself is divisible by 9.
Divisibility Rule of 10
Divisibility rule for 10 states that any number whose last digit is 0, is divisible by 10.
Divisibility Rules for 11
If the difference of the sum of alternative digits of a number is divisible by 11, then that number is divisible by 11 completely.

rule - If the number of digits of a number is even, then add the first digit and subtract the last digit from the rest of the number.
rule -If the number of digits of a number is odd, then subtract the first and the last digits from the rest of the number.
Divisibility Rule of 12
If the number is divisible by both 3 and 4, then the number is divisible by 12 exactly.
Divisibility Rules for 13
For any given number, to check if it is divisible by 13, we have to add four times of the last digit of the number to the remaining number and repeat the process until you get a two-digit number. Now check if that two-digit number is divisible by 13 or not. If it is divisible, then the given number is divisible by 13.

For example: 2795 → 279 + (5 x 4)
→ 279 + (20)
→ 299
→ 29 + (9 x 4)
→ 29 + 36
→65
✅ Factors & Multiples – Shortcuts to solve quickly
✅ LCM & HCF – Time-saving tricks you MUST know
✅ Divisibility Rules – Instant checks to boost speed
✅ Word Problems Based on Number System – Sainik School style!
✅ Practice with Previous Year Questions (PYQs)

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✅ Expert-Led Teaching – Learn from our experienced educators who will simplify tough concepts and help you solve questions effectively.
✅ *Time-Saving Tricks* – Discover shortcut techniques to solve problems faster and increase accuracy.

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