Видео ютуба по тегу Inps Classes Arithmetic Progression

Let \[{x_1},{x_2}{x_3}{x_4}\] be in a geometric progression. If 2 7 9 5 are subtracted respectively

The sum of three numbers in GP is 14. If 1 is to be added to first, second and 1 is to be subtracted

In an arithmetic progression, if S40 = 1030 and S12 = 57, then S30 – S10 is equal to:

Suppose that the number of terms in an A.P. is 2k, \[k \in N\]. If the sum of all odd terms AP

If the first term of an A.P. is 3 and the sum of its first four terms is equal to one-fifth ofsum

Let \[{a_1},{a_2},{a_3},........\] be in an A.P. such that \[\sum\limits_{k = 1}^{12} {{a_{2k - 1}}}

Properties of Arithmetic Progression | AP Lecture 3 | INPS Classes By Nitin Agrawal

Suppose \[{t_1},{t_2},{t_3},.....{t_{55}}\] are in APsuch\[\sum\limits_{l = 0}^{18} {{t_{3l + 1}} =

Arithmetic Progression Lecture 2 | Derivation & Tricks for Sum of n Terms | Nitin Sir INPS Classes

Arithmetic Progression Full Concept | nth Term Formula & Examples | Nitin Sir INPS Classes

Location of Roots | Quadratic Equation Lecture 10 | NIMCET CUET MAH-CET MCA | By Nitin Sir | INPS

Relation Between Roots & Coefficients – Lecture 2 | Quadratic Equation | NIMCET CUET MAH-CET | INPS

Basic Maths Polynomials | Lesson 9 | NIMCET & CUET 2026 Preparation | By Nitin Agrawal (INPS