AP Board Class 6 Maths Chapter 2 Whole Numbers InText Questions Textbook Solutions PDF: Download Andhra Pradesh Board STD 6th Maths Chapter 2 Whole Numbers InText Questions Book Answers |

## Andhra Pradesh Board Class 6th Maths Chapter 2 Whole Numbers InText Questions Textbooks Solutions PDF

Andhra Pradesh State Board STD 6th Maths Chapter 2 Whole Numbers InText Questions Books Solutions with Answers are prepared and published by the Andhra Pradesh Board Publishers. It is an autonomous organization to advise and assist qualitative improvements in school education. If you are in search of AP Board Class 6th Maths Chapter 2 Whole Numbers InText Questions Books Answers Solutions, then you are in the right place. Here is a complete hub of Andhra Pradesh State Board Class 6th Maths Chapter 2 Whole Numbers InText Questions solutions that are available here for free PDF downloads to help students for their adequate preparation. You can find all the subjects of Andhra Pradesh Board STD 6th Maths Chapter 2 Whole Numbers InText Questions Textbooks. These Andhra Pradesh State Board Class 6th Maths Chapter 2 Whole Numbers InText Questions Textbooks Solutions English PDF will be helpful for effective education, and a maximum number of questions in exams are chosen from Andhra Pradesh Board.## Andhra Pradesh State Board Class 6th Maths Chapter 2 Whole Numbers InText Questions Books Solutions

Board | AP Board |

Materials | Textbook Solutions/Guide |

Format | DOC/PDF |

Class | 6th |

Subject | Maths |

Chapters | Maths Chapter 2 Whole Numbers InText Questions |

Provider | Hsslive |

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## AP Board Class 6th Maths Chapter 2 Whole Numbers InText Questions Textbooks Solutions with Answer PDF Download

Find below the list of all AP Board Class 6th Maths Chapter 2 Whole Numbers InText Questions Textbook Solutions for PDF’s for you to download and prepare for the upcoming exams:Question 1.

Fill the following table with the successor and predecessor of the numbers provided. (Page No. 15)

S.No. | Natural number | Predecessor | Successor |

1. | 135 | ||

2. | 237 | ||

3. | 999 |

Solution:

S.No. | Natural number | Predecessor |
Successor |

1. | 135 | 134 | 136 |

2. | 237 | 236 | 238 |

3. | 999 | 998 | 1000 |

Discuss

Question 1.

Which number has no successor ? (Page No. 15)

Answer:

Each and every number has a successor.

Question 2.

Which number has no predecessor? (Page No. 15)

Answer:

Zero (0) has no predecessor in the set of whole numbers.

Check Your Progress (Page No. 16)

Question 1.

Which is the smallest whole number?

Answer:

Zero(0) is the smallest whole number.

Let’s Think (Page No. 16)

Question 1.

Are all natural numbers whole numbers? .

Solution:

Yes. All the natural numbers are whole numbers.

Question 2.

Are all whole numbers natural numbers?

Solution:

No. All the whole numbers are not natural numbers.

Let’s Do (Page No. 17)

Show these on number line:

i) 5 + 3

Solution:

Draw the number line starting with ‘O’.

Start from 5, make 3 jumps to the right of 5 on the number line. We reach 8.

So, 5 + 3 = 8

ii) 5 – 3

Solution:

Draw the number line starting with zero (0).

Start from 5, make 3 jumps to the left of 5 on the number line, we reach 2.

So, 5 – 3 = 2

iii) 3 + 5

Solution:

Draw the number line starting with zero (0).

Start from 3, we make 5 jumps to the right of 3 on the number line. We reach 8. So, 3 + 5 = 8

iv) 10 + 1

Solution:

Draw the number line which starts with zero (0).

Start from 10, make 1 jump to the right of 10 on the number line. We reach’ll. So, 10 + 1 = 11

v) 8 – 5

Solution:

Draw the number line which starts with zero (0).

Start from 8, we make 5 jumps to the left of 8 on the number line. We reach 3. So, 8-5 = 3

Let’s Explore (Page No. 17)

Find the following by using number line:

Question 1.

Which number should be deducted from 8 to get 5?

Solution:

Draw the number line, which starts with zero (0).

To get 5 from 8. We have to start from 8. We make 3 jumps to the left of 8 on the number line, we reach 5. As we are moving on left side we have minus sign.

So, 8 – 3 = 5

Therefore to get 5 we deduct 3 from 8.

Question 2.

Which number should be deducted from 6 to get 1?

Solution:

Draw the number line starting with zero (0).

To get 1 from 6 we have to start from 6.

We make 5 jumps to the left of 6 on the number line. We reach 1. As we have moved to left side, we have 6-5 = 1 Threfore to get 1 we deduct 5 from 6.

Question 3.

Which number should be added to 6 to get 8?

Solution:

Draw the number line starts with zero (0).

To get 8 from 6, we have to start from 6.

We make 2 jumps to the right of 6 on the number line to reach 8; So, 6 + 2 = 8 ‘

Therefore to get 8 we add 2 to 6.

Question 4.

How many 6 are needed to get 30?

Solution:

Draw the number line starts with zero (0).

Start from 0 and make 6 jumps to the right of the zero as the number line. Now, treat 6 jumps as one step. So, to reach 30, we make 5 steps.

So, 5 × 6 = 30

Question

Raju and Gayatri together made a number line and played a game on it.

Raju asked “Gayatri, where will you reach if you jump thrice, taking leaps of 3, 8 and 5”? Gayatri said the first leap will take me to 3 and then from there I will reach 11 in the second step and another five steps from there to 16′.

Draw Gayatri’s steps and verify her answers.

Play this game using addition and subtraction on this number line with your friend.

Solution:

Lets Think (Page No. 19)

Question 1.

Are the whole numbers closed under subtraction?

Solution:

8 – 5 = 3, a whole number

5 – 8 = -3 is not a whole number

Therefore whole numbers are not closed under subtraction.

Question 2.

Are the whole numbers closed under division?

Solution:

6 ÷ 3 = 2, a whole number

3 ÷ 6 = 36, not a whole number 6

Therefore, whole numbers are not closed under division.

Check Your Progress (Page No. 19)

Question 1.

Find out 12 ÷ 3 and 4 ÷ 7.

Solution:

12 ÷ 3

12 is divided by 3 means, we subtract 3 from 12 repeatedly till, we get zero i.e., we subtract 3 from 12 again and again till, we get zero.

12 – 3 = 9 once

9-3 = 6 twice

6-3 = 3 thrice

3-3 = 0 four times

So, 12-3 = 4

42 ÷ 7

42 is divided by 7 means, we subtract 7 from 42 repeatedly, i.e., we subtract 7 from 42 again and again till, we get zero a number less than 7.

42 – 7 = 35 once

35 – 7 = 28 twice

28 – 7 = 21 thrice

21-7 = 14 four times

14-7 = 7 five times

7 – 7 = 0 six times

i.e., we can subtract 7 from 42 for 6 times successively. ,

So, 42 ÷ 7 = 6.

Question 2.

What would 6 4-0 and 9 4- 0 be equal to?

Solution:

6 ÷ 0

6 is divided by 0 means, we subtract 0 from 6 repeatedly i.e., we subtract 0 from 6 again and agian from 6.

6 – 0 = 6 once

6 – 0 = 6 twice

6 – 0 = 6 thrice and ……………….

If we subtract zero from 6 successively we can’t get zero at any end.

So, 6 ÷ 0 is not a number that we can reach.

So, division of a whole number by 0 does not give a known number as answer, so it is not defined.

Similarly 9 ÷ 0 is not defined.

So, we can’t say whether they are equal or not.

Let’s Explore (Page No. 20)

Take few examples and check whether

a) Subtraction is commutative over whole numbers or not?

Solution:

Let’s take two whole numbers 4 and 6

6 – 4 = 2 and (4 – 6) = – 2 is not a whole number.

So, 6 – 4 ≠ 4 – 6.

Therefore we say that subtraction is not commutative over the whole numbers.

b) Division is commutative over whole numbers or not ?

Solution:

Let’s take two whole numbers 8 and 2

8 ÷ 2 = 4 and (2 ÷ 8) = 14 is not a whole number.

So, 8 ÷ 2 ≠ 2 ÷ 8

Therefore, we say that division is not commutative over the whole numbers.

Check Your Progress (Page No. 22)

Verify the following:

i) (5 × 6) × 2 = 5 × (6 × 2)

Solution:

L.H.S : (5 × 6) × 2 = 30 × 2 = 60

R.H.S : 5 × (6 × 2) = 5 × 12 = 60

∴ L.H.S = R.H.S

So (5 × 6) × 2 = 5 × (6 × 2)

∴ Multiplication of whole numbers is associative.

ii) (3 × 7) × 5 = 3 × ( 7 × 5 )

Solution:

L.H.S : (3 × 7) × 5 = 21 × 5 = 105

R.H.S : 3 × (7 × 5) = 3 × 35 = 105

∴ (3 × 7) × 5 = 3 × (7 × 5)

∴ Multiplication of whole numbers is associative.

Check Your Progress (Page No. 22)

Use the commutative and associative properties to simplify the following:

i) 319 + 69 + 81

Solution:

319 + 69 + 81 = 319 +(81 + 69) (Commutative property)

= (319 + 81) + 69 (Associative property)

= 400 + 69 = 469

ii) 431 + 37 + 69 + 63

Solution:

431 + 37 + 69 + 63

= 431 + (37 + 69) + 63

= 431 + (69 + 37) + 63 (Commutative property)

= (431 + 69) + (37 + 63) (Associative property)

=(431 + 69) + 100

= 500+ 100 = 600

iii) 2 × (71 × 5)

Solution:

2 × (71 × 5) = 2 × (5 × 71) (Commutative property)

= (2 × 5) × 71 (Associative property)

= 10 × 71

= 710

iv) 50 × 17 × 2

Solution:

50 × (17 × 2) = 50 × (2 × 17) (Commutative property)

= (50 × 2) × 17 (Associative property)

= 100 × 17 = 1700

Let’s Think (Page No. 22)

a) Is(8 ÷ 2) ÷ 4 = 8 ÷ (2 ÷ 4)?

Is there any associative property for division ?

Check if this property holds for subtraction of whole numbers too.

Solution:

a) (8 ÷ 2) ÷ 4 = (8 ÷ 2) ÷ 4

= 4 ÷ 4 = 1

8 ÷ (2 ÷4) = 8 ÷ (24)

= 8 – 42 = 8 × 2 = 16

So, (8 ÷ 2) ÷ 4 ≠ 8 ÷ (2 ÷ 4) .

Therefore, associative property does not holds in division.

b) Is (8 – 2) – 4 = 8 – (2 – 4) ?

Solution:

(8 – 2) – 4 = 6 – 4 .

= 2

8 – ( 2 – 4 ) = 8 – ( – 2)

= 8 + 2 = 10

So, (8 – 2) – 4 ≠ 8 – (2 – 4)

Therefore, associative property does not holds in subtraction,

i. e., whole numbers are not associative w.r.t. subtraction.

They are not equal.

So whole numbers do not satisfy Associative property w.r.t. Subtraction & Division.

Find using distributive property : (Pg. No. 22)

i) 2 × (5 + 6)

ii) 5 × (7 + 8)

Solution:

i) 2 × (5 + 6)

Given, 2 × (5 + 6) = (2 × 5) + (2 × 6)

By using distributive property of multiplication over addition.

2 × 11 = 10 + 12

22 = 22

L.H.S. = R.H.S

ii) 5 × (7 + 8)

Given, 5 × (7 + 8) = (5 × 7) + (5 × 8)

By using distributive property of multiplication over addition.

5 × 15 = 35 + 40

75 = 75

L.H.S = R.HS

iii) 19 × 7 + 19 × 3

Given, (19 × 7) + (19 × 3) = 19 × (7 + 3)

By using distributive property of multiplication over addition.

133 + 57 = 19 × 10

190 = 190

L.H.S = R.H.S

Find : i) 25 × 78 ii) 17 × 26 iii) 49 × 68 + 32 × 49 using distributive property. (Page. No. 22)

Solution:

i) 25 × 78

Given, 25 × 78 = 25 × (80 – 2)

By using distributive property of multiplication over subtraction.

= (25 × 80) – (25 × 2)

= 2000 – 50 = 1950

∴ 25 × 78 = 1950

ii) 17 × 26

Given, 17 × 26 = (10 + 7) × 26

By using distributive property of multiplication over addition.

= (10 × 26) + (7 × 26)

= 260 + 182 = 442

7.17 × 26 = 442

(OR)

= 17 × (30 – 4)

By using distributive property of multiplication over subtraction.

= (17 × 30) – (17 × 4)

= 510 – 68 = 442

iii) 49 × 68 + 32 × 49

Given, 49 × 68 + 32 × 49 = (49 × 68) + (49 × 32)

By using distributive property of multiplication over addition.

= 49 × (68 + 32) .

= 49 × 100

∴ (49 × 68) + (32 × 49) = 4900

Let’s Explore (Page. No. 25)

Question 1.

Which numbers can be shown as a line only?

Solution:

Two or more than two numbers can be shown as a line.

i.e., 2, 3, 4, 5, 6,

Question 2.

Which numbers can be shown as rectangles?

Solution:

6, 8, 10, 12, 14, 15, 16, 18, 20, 21, 22, 24, 26, 27,.

Question 3.

Which numbers can be shown as squares?

Solution:

4, 9, 16, 25.

Question 4.

Which numbers can be shown as triangles?

Solution:

3, 6, 10, 15, 21, :

Note : Starting from 3; +3, +4, +5, +6, …………………. are all triangular numbers.

## AP Board Textbook Solutions PDF for Class 6th Maths

- AP Board Class 6
- AP Board Class 6 Maths
- AP Board Class 6 Maths Chapter 1 Numbers All Around us Ex 1.1
- AP Board Class 6 Maths Chapter 1 Numbers All Around us Ex 1.2
- AP Board Class 6 Maths Chapter 1 Numbers All Around us Ex 1.3
- AP Board Class 6 Maths Chapter 1 Numbers All Around us Ex 1.4
- AP Board Class 6 Maths Chapter 1 Numbers All Around us Unit Exercise
- AP Board Class 6 Maths Chapter 1 Numbers All Around us InText Questions
- AP Board Class 6 Maths Chapter 2 Whole Numbers Ex 2.1
- AP Board Class 6 Maths Chapter 2 Whole Numbers Ex 2.2
- AP Board Class 6 Maths Chapter 2 Whole Numbers Ex 2.3
- AP Board Class 6 Maths Chapter 2 Whole Numbers Unit Exercise
- AP Board Class 6 Maths Chapter 2 Whole Numbers InText Questions
- AP Board Class 6 Maths Chapter 3 HCF and LCM Ex 3.1
- AP Board Class 6 Maths Chapter 3 HCF and LCM Ex 3.2
- AP Board Class 6 Maths Chapter 3 HCF and LCM Ex 3.3
- AP Board Class 6 Maths Chapter 3 HCF and LCM Ex 3.4
- AP Board Class 6 Maths Chapter 3 HCF and LCM Ex 3.5
- AP Board Class 6 Maths Chapter 3 HCF and LCM Ex 3.6
- AP Board Class 6 Maths Chapter 3 HCF and LCM Ex 3.7
- AP Board Class 6 Maths Chapter 3 HCF and LCM Unit Exercise
- AP Board Class 6 Maths Chapter 3 HCF and LCM InText Questions
- AP Board Class 6 Maths Chapter 4 Integers Ex 4.1
- AP Board Class 6 Maths Chapter 4 Integers Ex 4.2
- AP Board Class 6 Maths Chapter 4 Integers Ex 4.3
- AP Board Class 6 Maths Chapter 4 Integers Ex 4.4
- AP Board Class 6 Maths Chapter 4 Integers Unit Exercise
- AP Board Class 6 Maths Chapter 4 Integers InText Questions
- AP Board Class 6 Maths Chapter 5 Fractions and Decimals Ex 5.1
- AP Board Class 6 Maths Chapter 5 Fractions and Decimals Ex 5.2
- AP Board Class 6 Maths Chapter 5 Fractions and Decimals Ex 5.3
- AP Board Class 6 Maths Chapter 5 Fractions and Decimals Ex 5.4
- AP Board Class 6 Maths Chapter 5 Fractions and Decimals Ex 5.5
- AP Board Class 6 Maths Chapter 5 Fractions and Decimals Unit Exercise
- AP Board Class 6 Maths Chapter 5 Fractions and Decimals InText Questions
- AP Board Class 6 Maths Chapter 6 Basic Arithmetic Ex 6.1
- AP Board Class 6 Maths Chapter 6 Basic Arithmetic Ex 6.2
- AP Board Class 6 Maths Chapter 6 Basic Arithmetic Ex 6.3
- AP Board Class 6 Maths Chapter 6 Basic Arithmetic Ex 6.4
- AP Board Class 6 Maths Chapter 6 Basic Arithmetic Unit Exercise
- AP Board Class 6 Maths Chapter 6 Basic Arithmetic InText Questions
- AP Board Class 6 Maths Chapter 7 Introduction to Algebra Ex 7.1
- AP Board Class 6 Maths Chapter 7 Introduction to Algebra Ex 7.2
- AP Board Class 6 Maths Chapter 7 Introduction to Algebra Ex 7.3
- AP Board Class 6 Maths Chapter 7 Introduction to Algebra Unit Exercise
- AP Board Class 6 Maths Chapter 7 Introduction to Algebra InText Questions
- AP Board Class 6 Maths Chapter 8 Basic Geometric Concepts Ex 8.1
- AP Board Class 6 Maths Chapter 8 Basic Geometric Concepts Ex 8.2
- AP Board Class 6 Maths Chapter 8 Basic Geometric Concepts Ex 8.3
- AP Board Class 6 Maths Chapter 8 Basic Geometric Concepts Ex 8.4
- AP Board Class 6 Maths Chapter 8 Basic Geometric Concepts Unit Exercise
- AP Board Class 6 Maths Chapter 8 Basic Geometric Concepts InText Questions
- AP Board Class 6 Maths Chapter 9 2D-3D Shapes Ex 9.1
- AP Board Class 6 Maths Chapter 9 2D-3D Shapes Ex 9.2
- AP Board Class 6 Maths Chapter 9 2D-3D Shapes Ex 9.3
- AP Board Class 6 Maths Chapter 9 2D-3D Shapes Ex 9.4
- AP Board Class 6 Maths Chapter 9 2D-3D Shapes Unit Exercise
- AP Board Class 6 Maths Chapter 9 2D-3D Shapes InText Questions
- AP Board Class 6 Maths Chapter 10 Practical Geometry Ex 10.1
- AP Board Class 6 Maths Chapter 10 Practical Geometry Ex 10.2
- AP Board Class 6 Maths Chapter 10 Practical Geometry Ex 10.3
- AP Board Class 6 Maths Chapter 10 Practical Geometry Ex 10.4
- AP Board Class 6 Maths Chapter 10 Practical Geometry Unit Exercise
- AP Board Class 6 Maths Chapter 10 Practical Geometry InText Questions
- AP Board Class 6 Maths Chapter 11 Perimeter and Area Ex 11.1
- AP Board Class 6 Maths Chapter 11 Perimeter and Area Ex 11.2
- AP Board Class 6 Maths Chapter 11 Perimeter and Area Ex 11.3
- AP Board Class 6 Maths Chapter 11 Perimeter and Area Unit Exercise
- AP Board Class 6 Maths Chapter 11 Perimeter and Area InText Questions
- AP Board Class 6 Maths Chapter 12 Data Handling Ex 12.1
- AP Board Class 6 Maths Chapter 12 Data Handling Ex 12.2
- AP Board Class 6 Maths Chapter 12 Data Handling Ex 12.3
- AP Board Class 6 Maths Chapter 12 Data Handling Unit Exercise
- AP Board Class 6 Maths Chapter 12 Data Handling InText Questions
- AP Board Class 6 Maths Chapter 1 మన చుట్టూ ఉండే సంఖ్యలు Ex 1.1
- AP Board Class 6 Maths Chapter 1 మన చుట్టూ ఉండే సంఖ్యలు Ex 1.2
- AP Board Class 6 Maths Chapter 1 మన చుట్టూ ఉండే సంఖ్యలు Ex 1.3
- AP Board Class 6 Maths Chapter 1 మన చుట్టూ ఉండే సంఖ్యలు Ex 1.4
- AP Board Class 6 Maths Chapter 1 మన చుట్టూ ఉండే సంఖ్యలు Unit Exercise
- AP Board Class 6 Maths Chapter 1 మన చుట్టూ ఉండే సంఖ్యలు InText Questions
- AP Board Class 6 Maths Chapter 2 పూర్ణాంకాలు Ex 2.1
- AP Board Class 6 Maths Chapter 2 పూర్ణాంకాలు Ex 2.2
- AP Board Class 6 Maths Chapter 2 పూర్ణాంకాలు Ex 2.3
- AP Board Class 6 Maths Chapter 2 పూర్ణాంకాలు Unit Exercise
- AP Board Class 6 Maths Chapter 2 పూర్ణాంకాలు InText Questions
- AP Board Class 6 Maths Chapter 3 గ.సా.కా – క.సా.గు Ex 3.1
- AP Board Class 6 Maths Chapter 3 గ.సా.కా – క.సా.గు Ex 3.2
- AP Board Class 6 Maths Chapter 3 గ.సా.కా – క.సా.గు Ex 3.3
- AP Board Class 6 Maths Chapter 3 గ.సా.కా – క.సా.గు Ex 3.4
- AP Board Class 6 Maths Chapter 3 గ.సా.కా – క.సా.గు Ex 3.5
- AP Board Class 6 Maths Chapter 3 గ.సా.కా – క.సా.గు Ex 3.6
- AP Board Class 6 Maths Chapter 3 గ.సా.కా – క.సా.గు Ex 3.7
- AP Board Class 6 Maths Chapter 3 గ.సా.కా – క.సా.గు Unit Exercise
- AP Board Class 6 Maths Chapter 3 గ.సా.కా – క.సా.గు InText Questions
- AP Board Class 6 Maths Chapter 4 పూర్ణసంఖ్యలు Ex 4.1
- AP Board Class 6 Maths Chapter 4 పూర్ణసంఖ్యలు Ex 4.2
- AP Board Class 6 Maths Chapter 4 పూర్ణసంఖ్యలు Ex 4.3
- AP Board Class 6 Maths Chapter 4 పూర్ణసంఖ్యలు Ex 4.4
- AP Board Class 6 Maths Chapter 4 పూర్ణసంఖ్యలు Unit Exercise
- AP Board Class 6 Maths Chapter 4 పూర్ణసంఖ్యలు InText Questions
- AP Board Class 6 Maths Chapter 5 భిన్నాలు – దశాంశ భిన్నాలుs Ex 5.1
- AP Board Class 6 Maths Chapter 5 భిన్నాలు – దశాంశ భిన్నాలు Ex 5.2
- AP Board Class 6 Maths Chapter 5 భిన్నాలు – దశాంశ భిన్నాలు Ex 5.3
- AP Board Class 6 Maths Chapter 5 భిన్నాలు – దశాంశ భిన్నాలు Ex 5.4
- AP Board Class 6 Maths Chapter 5 భిన్నాలు – దశాంశ భిన్నాలు Ex 5.5
- AP Board Class 6 Maths Chapter 5 భిన్నాలు – దశాంశ భిన్నాలు Unit Exercise
- AP Board Class 6 Maths Chapter 5 భిన్నాలు – దశాంశ భిన్నాలు InText Questions
- AP Board Class 6 Maths Chapter 6 ప్రాథమిక అంకగణితం Ex 6.1
- AP Board Class 6 Maths Chapter 6 ప్రాథమిక అంకగణితం Ex 6.2
- AP Board Class 6 Maths Chapter 6 ప్రాథమిక అంకగణితం Ex 6.3
- AP Board Class 6 Maths Chapter 6 ప్రాథమిక అంకగణితం Ex 6.4
- AP Board Class 6 Maths Chapter 6 ప్రాథమిక అంకగణితం Unit Exercise
- AP Board Class 6 Maths Chapter 6 ప్రాథమిక అంకగణితం InText Questions
- AP Board Class 6 Maths Chapter 7 బీజ గణిత పరిచయం Ex 7.1
- AP Board Class 6 Maths Chapter 7 బీజ గణిత పరిచయం Ex 7.2
- AP Board Class 6 Maths Chapter 7 బీజ గణిత పరిచయం Ex 7.3
- AP Board Class 6 Maths Chapter 7 బీజ గణిత పరిచయం Unit Exercise
- AP Board Class 6 Maths Chapter 7 బీజ గణిత పరిచయం InText Questions
- AP Board Class 6 Maths Chapter 8 జ్యామితీయ భావనలు Ex 8.1
- AP Board Class 6 Maths Chapter 8 జ్యామితీయ భావనలు Ex 8.2
- AP Board Class 6 Maths Chapter 8 జ్యామితీయ భావనలు Ex 8.3
- AP Board Class 6 Maths Chapter 8 జ్యామితీయ భావనలు Ex 8.4
- AP Board Class 6 Maths Chapter 8 జ్యామితీయ భావనలు Unit Exercise
- AP Board Class 6 Maths Chapter 8 జ్యామితీయ భావనలు InText Questions
- AP Board Class 6 Maths Chapter 9 ద్విమితీయ – త్రిమితీయ ఆకారాలు Ex 9.1
- AP Board Class 6 Maths Chapter 9 ద్విమితీయ – త్రిమితీయ ఆకారాలు Ex 9.2
- AP Board Class 6 Maths Chapter 9 ద్విమితీయ – త్రిమితీయ ఆకారాలు Ex 9.3
- AP Board Class 6 Maths Chapter 9 ద్విమితీయ – త్రిమితీయ ఆకారాలు Ex 9.4
- AP Board Class 6 Maths Chapter 9 ద్విమితీయ – త్రిమితీయ ఆకారాలు Unit Exercise
- AP Board Class 6 Maths Chapter 9 ద్విమితీయ – త్రిమితీయ ఆకారాలు InText Questions
- AP Board Class 6 Maths Chapter 10 ప్రాయోజిక జ్యామితి Ex 10.1
- AP Board Class 6 Maths Chapter 10 ప్రాయోజిక జ్యామితి Ex 10.2
- AP Board Class 6 Maths Chapter 10 ప్రాయోజిక జ్యామితి Ex 10.3
- AP Board Class 6 Maths Chapter 10 ప్రాయోజిక జ్యామితి Ex 10.4
- AP Board Class 6 Maths Chapter 10 ప్రాయోజిక జ్యామితి Unit Exercise
- AP Board Class 6 Maths Chapter 10 ప్రాయోజిక జ్యామితి InText Questions
- AP Board Class 6 Maths Chapter 11 చుట్టుకొలత – వైశాల్యం Ex 11.1
- AP Board Class 6 Maths Chapter 11 చుట్టుకొలత – వైశాల్యం Ex 11.2
- AP Board Class 6 Maths Chapter 11 చుట్టుకొలత – వైశాల్యం Unit Exercise
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