NCERT Solutions Class 10 maths chapter 5

Arithmetic Progressions in Chapter 5 of the NCERT Solutions for Class 10 Math 

NCERT answers for chapter 5 of math for grade 10 Students can study many patterns and sequences that they must have seen in their daily lives, such as the patterns left by flower petals or the spirals on a pine cone, with the aid of arithmetic progressions. The chapter examines various patterns in which further terms may be created by adding a certain number to the preceding number or "term" The use of this idea will assist the students resolve issues in their day-to-day lives. As a result, chapter 5 of the NCERT answers for class 10 maths offers an introduction to the terminology involved, such as the "term," common distinctions between terms, and the overall structure of an arithmetic progression. Following the idea of arithmetic progression, examples that are well-illustrated are used to show how to determine the 'n'-th term and the sum of 'n' successive terms. The 'difference' is the constant number that is added to the number to produce the sequence. You may find some of the specific formulae and information about it in the activities below as well as in the pdf of the Class 10 math NCERT answers chapter 5 Arithmetic Progressions supplied below.


Arithmetic Progressions: FULL

Where ''a" is the first term and 'd' is a common difference, gives the nth term of the AP. An AP is also known by its generic word, an. The last term for an'm' number of terms is shown as am or occasionally as 'l'.
  • An:  a + (n - 1) d 
  • S = n/2 [2a + (n - 1)d]

Download NCERT Solutions Class 10 Maths, Chapter 5 Full

Class 10 Chapter 5     


  • An = a + (n - 1) d, where ''a" is the first term and 'd' is a common difference, gives the nth term of the AP. An AP is also known by its generic word, an. The last term for an'm' number of terms is shown as am or occasionally as 'l'.
  • S = n/2 [2a + (n - 1)d], where ''a" is the first term and 'd' is a common difference, gives the nth term of the AP. An AP is also known by its generic word, an. The last term for an'l' number of terms is shown as am or occasionally as 'l' and S is Sum.

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