Class - 10 Maths | Part - 5 | Real Numbers | Chapter - 1 | Exercise - 1.3 | Q1 - Q2 | Nivas Info

Описание: All 10th Class Mathematics Text Book Solutions for Telugu and English Medium Students ( TS & AP ) from Nivas Info
10 వ తరగతి గణితం వాస్తవ సంఖ్యలు అభ్యాసము - 3 అధ్యాయం - 1

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Other video links : Euclid’s Division Lemma and Algorithm :    • Euclid's Division Lemma and Algorithm | 10...  
Real Numbers :    • Class 10 Maths | Concepts | Part - 1 | Rea...  
Rational Numbers :    • What is Rational Numbers - Introduction | ...  
Irrational Numbers :    • Irrational Numbers Defination and Explanat...  
Euclid’s Lemma & Algorithm :    • Euclid's Division Lemma and Algorithm | 10...  
Exercise – 1 – P1 :    • Real Numbers | Clas 10 Maths | Chapter - 1...  
Exercise – 1 – P2 :    • Class  - 10 Maths | Part - 2 | Real Number...  
Exercise – 2 :    • Class  - 10 Maths | Part - 3 | Real Number...  
Exercise – 2 / Part -2 :    • Class  - 10 Maths | Part - 4 | Real Number...  
Exercise – 3 :    • Class  - 10 Maths | Part - 5 | Real Number...  
Exercise – 3 / Part – 2 :    • Class  - 10 Maths | Part - 6 | Real Number...  
Exercise - 4 :    • Class  - 10 Maths | Part - 7 | Real Number...  
Prime Factorization :    • Prime Factorization in Telugu - ప్రధాన కార...  
Prime Numbers :    • Prime Numbers - Co-primes - Twin Primes - ...  
LCM :    • LCM in Telugu - Meaning and Methods with E...  
HCF :    • HCF - what is HCF? - గ.సా.భా. అంటే ఏమిటి? ...  
LCM & HCF :    • Relationship between LCM and HCF | Basic M...  
All 10th Class Maths :    • Class 10 Mathematics  
Basic Maths :    • Плейлист  
All 9th Class Maths :    • Class 9 Mathematics  
All 8th Class Maths :    • Class 8 Maths  

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Notes :

What Is Real Numbers,
Euclids Division Lemma,
Euclids Division Algorithm,
Introduction To Real Numbers,
The Fundamental Theorem Of Arithmetic,
Rational Numbers And Their Decimal Expansions,
Non-Terminating, Recurring Decimals In Rational Numbers,
Irrational Numbers,
Introduction To Logarithms,
Properties Of Logarithms,

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Exercise – 3
1. Write the following rational numbers in their decimal form and also state which are terminating and which are non-terminating, repeating decimal.
(i) 3 / 8 (ii) 229 / 400 (iii) 4 1/5 (iv) 2 / 11 (v) 8 / 125
2. Without performing division, state whether the following rational numbers will have a terminating decimal form or a non-terminating, repeating decimal form.
(i) 13 / 3125 (ii) 11 / 12 (iii) 64 / 455 (iv) 15 / 1600 (v) 29 / 343 (vi) 23 2 5 7 (vii) 129 2 5 7 (viii) 9 / 15 (ix) 36 / 100 (x) 77 / 210
3. Write the following rationals in decimal form using Theorem 1.4.
(i) 13 / 25 (ii) 15 / 16 (iii) 23 2 5 (iv) 7218 3 5 (v) 143 / 110
4. Express the following decimals in the form of p / q , and write the prime factors of q. What do you observe? (i) 43.123 (ii) 0.1201201 (iii) 43.12 (iv) 0.63