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NCERT Solutions for Class 10 Maths Chapter 5 Arithmetic Progressions Exercise

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The first and the last terms of an AP are 17 and respectively. If the common difference is 9, how many terms are there and what is their sum? Find the sum of first 51 terms of an AP whose second and third terms are 14 and 18 respectively.

If the sum of first 7 terms of an AP is 49 and that of 17 terms is , find the sum of first n terms. If the sum of the first n terms of an AP is 4n � n 2 , what is the first term that is S 1? What is the sum of first two terms? What is the second term? Similarly, find the 3rd, the 10th and the nth terms. Find the sum of the first 40 positive integers divisible by 6. Find the sum of the first 15 multiples of 8. Find the sum of the odd numbers between 0 and How much money the contractor has to pay as penalty, if he has delayed the work by 30 days?

In a school, students thought of planting trees in and around the school to reduce air pollution. It was decided that the number of trees, that each section of each class will plant, will be the same as the class, in which they are studying, eg. There are three sections of each class. How many trees will be planted by the students?

Chapter 9 - Some Applications of Trigonometry. Chapter 10 - Circles. Chapter 11 - Constructions. Chapter 12 - Areas Related to Circles. Chapter 13 - Surface Areas and Volumes. Chapter 14 - Statistics. Chapter 15 - Probability. In Ch 5 Maths Class 10, it is also mentioned that there are three different types of progressions.

Arithmetic Progression AP. Geometric Progression GP. Harmonic Progression HP. Before moving forward with the topic of Ch 5 Class 10 Maths, every student should know that a progression can be explained as a special type of sequence for which it is possible for one to obtain a formula for the nth term. When it comes to the subject of mathematics, then arithmetic progression is the most commonly used sequence. These definitions are:.

Definition One: Arithmetic progression is a mathematical sequence in which the difference between any two consecutive terms is always a constant. It can also be abbreviated as AP. In this sequence of consecutive numbers, it is possible to find the next number by adding a fixed number to the previous number in the chain. Definition Three: In Arithmetic Progression Class 10 Solutions, the common difference of the AP is the fixed number that one should add to any term of the arithmetic progression.

For example, in the arithmetic progression 1, 4, 7, 10, 13, 16, 19, 22, the value of the common difference is 3. It is important for students to also learn about the topic of notations in Class 10 Chapter 5 Maths. In Class 10 Maths Chapter 5 Solutions, there are three main terms. These terms are:. The common difference d. The num of the first n terms Sn. These three terms are used in Class 10 Ch 5 Maths to represent the property of arithmetic progression.

In the next section, we will look at these three properties in more detail. According to ch 5 maths class 10 NCERT solutions, for any given series of arithmetic progression, the terms that are used are the first term, the common difference between any two terms, and the nth term. Here, d is the value of the common difference. The value of d can be positive, negative, or zero. If an individual wants to write the arithmetic progression in terms of its common difference for solving an NCERT class 10 maths chapter 5 question, then it can be written as:.

In this sequence, a is the first term of the progression. In this section, students will be able to do just that. Before we proceed, a student should begin with an assumption that the arithmetic progression for class 10 maths ch 5 solutions is a 1 , a 2 , a 3 , �, a n.

Position of Terms. Representation of Terms. Values of Terms. Students often have to write Class 10 Maths Ncert Solutions Chapter 5 on the basis of the formulas that they learn from the chapter. These formulas are:. This formula can be used for finding the class 10 maths chapter 5 NCERT solutions in which one needs to get the value of the nth term of an arithmetic progression. The formula can be written as:. Here, a is the first term, d is the value of the common difference, n is the number of terms, and an is the nth term.

Try to find out the nth term of the following arithmetic progression 1, 2, 3, 4, 5, �, an. The total number of terms is

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