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Tag Archives: Geometric Progression

Given two integers A and R, representing the first term and the common ratio of a geometric sequence, the task is to find the sum… Read More
Given three integers A, D, and R representing the first term, common difference, and common ratio of an infinite Arithmetic-Geometric Progression, the task is to… Read More
Given an array arr[] of N integers, the task is to find the count of all subarrays from the given array of at least size… Read More
Given an array arr[] consisting of N integers, the following three operations can be performed on any element one at a time: Add one to… Read More
Given a sorted array arr[] consisting of distinct numbers, the task is to find the length of the longest subarray that forms a Geometric Progression.… Read More
Given a Geometric Progression series in arr[] and Q queries in the form of [L, R], where L is the left boundary of the range… Read More
Given a number N, the first term ‘a’ and a common ratio ‘r’ of a Geometric Progression, the task is to find the product of… Read More
Given an integer array arr[] and an integer K, the task is to find the number of non-empty subsets S such that min(S) + max(S)… Read More
Given two integers N and B, the task is to find the count of natural numbers of Base B up to N digits. Examples:   Input:… Read More
Given a binary tree, the task is to check whether the nodes in this tree form an arithmetic progression, geometric progression or harmonic progression.Examples:   Input:… Read More
Given Mth and Nth term of a Geometric progression. Find its Pth term.Examples:   Input: m = 10, n = 5, mth = 2560, nth =… Read More
A sequence of numbers is called a Geometric progression if the ratio of any two consecutive terms is always same. In simple terms, it means… Read More
Given an integer N. The task is to find the sum upto N terms of the given series:  3, -6, 12, -24, … upto N… Read More
Given a series where x, y and n take integral values. The task is to Find the sum till nth term of the given series.Examples:   Input:… Read More