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Rd Sharma for Class 8 Math Chapter 8 - Division Of Algebraic Expressions Oct 09, �� Answer: Rational Numbers, Square Roots, Cube Roots, Data Handling, Factorization, are some of the topics included in the CBSE Class 8 Mathematics syllabus. On Vedantu, you will find a chapter-wise explanation, important questions, and NCERT solutions for all the chapters covered in the Mathematics syllabus of class 8. Jan 22, �� You can refer to NCERT Solutions for Class 8 Maths to revise the concepts in the syllabus effectively and improve your chances of securing high marks in your board exams.. Class 8 Maths MCQs Multiple Choice Questions with Answers. Practicing these CBSE NCERT Objective MCQ Questions of Class 8 Maths with Answers Pdf will guide students to do a quick revision for all the . Exercise Solutions: 8 Questions (Short answers) NCERT Solutions for Class 8 Maths Chapter 9 Algebraic Expressions and Identities. NCERT Solutions for Class 8 Maths Chapter 9 is mainly about the study of solving polynomial related problems. The chapter builds a strong foundation for the students to deal with higher grade Maths problems.
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In the adjoining figure. Justify your answers. Line l is a transversal. Draw a line l. Take a point A outside the line. Through point A draw a line parallel to line l. Steps of construction : 1 Draw a line l. Take a point A outside the line l. Hence, the line m is the required line that passes through point A and parallel to line l. Take a point T outside the line. Through point T draw a line parallel to line l. Take a point T outside the line l.

With a clear understanding of every chapter, students will score well in their exams and also in their further classes. Chapter 8 talks about the concepts governing Linear Equations.

Students can find direct equations that they will need to solve word problems. Word problems require students to formulate the equation first before solving the equation for the value of the variable.

The chapter is fairly easy and with the practice of all types of questions from the chapter, students can score well in the exam. To promote concept-based learning in students, the solutions are prepared with the objective of imparting free and accurate study material for students. If a number has 1 or 9 in its units place , then its square ends in 1. When a square number ends in 6, then its square root will have 4 or 6 in its unit's place.

Square numbers can only have even number of zeroes at the end. Some interesting patterns discussed in this chapter are: a. Adding triangular numbers b. Adding odd numbers: If a natural number cannot be expressed as a sum of successive odd natural numbers starting with 1, then it is not a perfect square.

A sum Class 9 Maths Chapter 13 Exercise 13.7 Question Answer of consecutive natural numbers e. Product of two consecutive even or odd natural numbers f. Some more pattern in square numbers Section 6. This involves finding the square of a number without actual multiplication.

This section is subdivided into the following points: 1. Other patterns in squares 2. Pythagorean triplets The collection of numbers 3, 4 and 5 is known as the Pythagorean triplet. Another section 6.

Square root is the inverse operation of a square. Different methods of finding square roots are discussed. The section further subdivides into the following sections: 1. Finding square roots 2. Finding square root through repeated subtraction 3. Finding square root through prime factorisation. Finding square root by division method This is followed by finding the Square Roots of Decimal , the topic is explained in 6 steps. Students need to go through these steps thoroughly to understand the concept clearly.

After that, the concept of Estimating Square Roots is also explained. This chapter contains a total of 4 Class 9 Maths Chapter 13 Question Answer Wh exercises. Solved examples are given before every exercise to make the students solve the questions easily and by following proper steps. At last, the key points of the chapter are discussed. Page No Question 1: What will be the unit digit of the squares of the following numbers?

Question 2: The following numbers are obviously not perfect squares. Give reason. Answer: The square of numbers may end with any one of the digits 0, 1, 5, 6, or 9. Therefore, it cannot be a perfect square. Question 3: The squares of which of the following would be odd numbers? Answer: The square of an odd number is odd and the square of an even number is even. Thus, the square of and will be an odd number. Video Solution for squares and square roots Page: 96 , Q.

Question 4: Observe the following pattern and find the missing digits. Answer: In the given pattern, it can be observed that the squares of the given numbers have the same number of zeroes before and after the digit 2 as it was in the original number.

Question 5: Observe the following pattern and supply the missing number. Question 6: Using the given pattern, find the missing numbers. Answer: From the given pattern, it can be Class 5 Math Chapter 11 Question Answer File observed that, i The third number is the product of the first two numbers. Thus, the missing numbers in the pattern will be as follows. Answer: We know that the sum of first n odd natural numbers is n 2.

Question 8: i Express 49 as the sum of 7 odd numbers. Question 9: How many numbers lie between squares of the following numbers?

Question 1: Find the square of the following numbers i 32 ii 35 iii 86 iv 93 v 71 vi Question 2: Write a Pythagorean triplet whose one member is i 6 ii 14 iii 16 iv Video Solution for squares and square roots Page: 98 , Q.

Question 2: Without doing any calculation, find the numbers which are surely not perfect squares. Question 3: Find the square roots of and by the method of repeated subtraction. Answer: We know that the sum of the first n odd natural Class 9 Maths Chapter 4 Question Answer You numbers is n 2. Therefore, The square root of can be obtained by the method of repeated subtraction as follows. Therefore, Video Solution for squares and square roots Page: , Q. Question 4: Find the square roots of the following numbers by the Prime Factorisation Method.

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