NCERT/CBSE MATHS Class 10 Ex-5.2 Q No.15 Solutions : For what value of n, are the nth terms of two APs

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NCERT/CBSE MATHS Class 10 Ex-5.2 Q No.15 Solutions : For what value of n, are the nth terms of two APs 63, 65, 67, and 3, 10, 17, … equal?

Hy Friends Welcome On NCERT MATHS SOLUTIONS !! Today we are going to solve the Question : For what value of n, are the nth terms of two APs 63, 65, 67, and 3, 10, 17, … equal?of Exercise 5.2 Question No 15 Solutions (Arithmetic Progressions) of Class 10th, which will prove to be very helpful for you.

CBSE/NCERT MATHS Class 10 Ex-5.2 Q No. 15 Solutions

If you are a student of CBSE, today we are going to give you the CBSE / NCERT Chapter : Arithmetic Progressions Exercise 5.2 Question No – 15 Solutions . Hope you like this post about Class 10th Maths Solution.

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Arithmetic Progressions CHAPTER : 5

n this progression, for a given series, the terms used are the first term, the common difference between the two terms and nth term.

Suppose, a1, a2, a3, ……………., an is an AP, then; the common difference “ d ” can be obtained as; In this progression, for a given series, the terms used are the first term, the common difference between the two terms and nth term.

a, a + d, a + 2d, a + 3d, a + 4d, ………. ,a + (n – 1) d

Exercise- 5.2 Question No. 15 :

For what value of n, are the nth terms of two APs 63, 65, 67, and 3, 10, 17, … equal?

Class 10 Exercise 5.2 Question No. 15 Solutions

63, 65, 67, …
a = 63
d = a2 − a1 = 65 − 63 = 2
nth term of this A.P. = an = a + (n − 1) d
an= 63 + (n − 1) 2 = 63 + 2n − 2
an = 61 + 2n … (i)
3, 10, 17, …
a = 3
d = a2 − a1 = 10 − 3 = 7
nth term of this A.P. = 3 + (n − 1) 7
an = 3 + 7n − 7
an = 7n − 4 … (ii)
It is given that, nth term of these A.P.s are equal to each other.
Equating both these equations, we obtain
61 + 2n = 7n − 4
61 + 4 = 5n
5n = 65
n = 13
Therefore, 13th terms of both these A.P.s are equal to each other.

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Solution:
Chapter 5 Maths Class 10 NCERT Solutions Arithmetic Progression Ex 5.2 Q15

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