Ravi Ranjan

Ravi Ranjan

About

Hello readers, I am a technical content engineer having expertise in front-end web development and C++.

117 Articles Published

Articles by Ravi Ranjan

Page 5 of 12

Arithmetic Mean in c++?

Ravi Ranjan
Ravi Ranjan
Updated on 25-Jul-2025 2K+ Views

An arithmetic mean is the average of all the given numbers, which is calculated by summing all the numbers and dividing this calculated sum by the total number of elements. The formula for calculating the arithmetic mean is: $$ \bar{x} = \frac{1}{n} \sum_{i=1}^{n} x_i = \frac{x_1 + x_2 + x_3 + \cdots + x_n}{n} $$ Here, we are given an array of integers and our task is to calculate the arithmetic mean of these numbers using the above formula: Scenario 1 Input: num = 2, 7, 4, ...

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Array algorithms in C++ STL

Ravi Ranjan
Ravi Ranjan
Updated on 24-Jul-2025 847 Views

The C++ STL or Standard Template Library is a collection of general-purpose classes and functions with templates for implementing many algorithms and data structures such as vectors, lists, queues, and stacks. The 4 components of STL are: Containers, Algorithms, Iterators, and Functors. In this article, we will discuss the functions of the header that work on arrays, and are introduced in C++ 11 and later versions. C++ Header The algorithm header provides various built-in functions that implement algorithms such as searching, sorting, finding the maximum element, etc. These functions perform various operations on containers such ...

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Arranging Coins in C++

Ravi Ranjan
Ravi Ranjan
Updated on 24-Jul-2025 473 Views

In this problem, we have n number of coins. To arrange these coins in a staircase shape such that each row consists of k number of coins, where k is the row number in which the coins are placed. The last row may or may not be completely filled. Our task is to find the number of completely filled rows. Here is a scenario of arranging coins problem: Scenario Input: n = 8 Output: 3 Explanation: In the above figure, we can see there are 3 completely filled rows and the ...

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Maximum triplet sum in array in C++

Ravi Ranjan
Ravi Ranjan
Updated on 23-Jul-2025 509 Views

In this article, we are given an array of integers. Our task is to write a program to calculate the maximum triplet sum in the given array, i.e., find the set of three elements whose sum is maximum. Input Output Scenario Consider the following input and output scenario where we have calculated the sum of each triplet and then returned the maximum sum of the triplet in the array: Input: arr = {4, 6, 1, 2} Output: Maximum triplet sum: 12 Here is an explanation of the above example: All ...

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Activity Selection Problem

Ravi Ranjan
Ravi Ranjan
Updated on 21-Jul-2025 10K+ Views

Activity Selection Problem The activity selection problem is an example of a greedy algorithm where the maximum number of non-overlapping activities are selected from the given activity set. A person can complete one activity at a time. The activities are given in the form of their starting and completion times. In this article, we have an array of integers that stores the starting and completion time of each activity. Our task is to select the maximum number of non-overlapping activities from the given activity array. Scenario An example of the maximum activity ...

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Sum of the series 1 + (1+2) + (1+2+3) + (1+2+3+4) + ... + (1+2+3+4+...+n) in C++

Ravi Ranjan
Ravi Ranjan
Updated on 16-Jul-2025 979 Views

In this article, we are given a number n. Our task is to write a program to calculate the sum of the series 1 + (1+2) + (1+2+3) + (1+2+3+4) + … + (1+2+3+4+...+n). This series can be represented mathematically as: $$ \displaystyle\sum\limits_{k=1}^n \displaystyle\sum\limits_{j=1}^k j $$ The above series is also known as tetrahedral number or triangular pyramidal number. A tetrahedral number is the number of points required to form a pyramid with a triangular base. Below is an example of the tetrahedral number series up to n. Scenario Consider the following example ...

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Sum of the series 1 / 1 + (1 + 2) / (1 * 2) + (1 + 2 + 3) / (1 * 2 * 3) + … + upto n terms in C++

Ravi Ranjan
Ravi Ranjan
Updated on 15-Jul-2025 1K+ Views

In this article, we are given an integer n. It defines the number of terms in the series: 1/1 + ( (1+2)/(1*2) ) + ( (1+2+3)/(1*2*3) ) + … + up to n terms. Our task is to write a program to calculate the sum of series 1/1 + (1+2)/(1*2) + (1+2+3)/(1*2*3) + … up to n terms. The above series can be represented as: $$ \sum_{k=1}^{n} \frac{\sum_{j=1}^{k} j}{k!} $$ Scenario The following example calculates the sum for the given series up to 4 terms: Input: n ...

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Adam Number in C++

Ravi Ranjan
Ravi Ranjan
Updated on 11-Jul-2025 2K+ Views

The Adam number is a number such that the square of the given number 'n' is the reverse of the square of the reverse of that number 'n'. In this article, our task is to write a program that can check whether the given number is an Adam number or not. Here is an example to check whether 12 is an Adam number or not: Input: num = 12 Output: 12 is an Adam number Explanation: num = 12 , square of num = ...

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Find maximum sum of triplets in an array such than i < j < k and a[i] < a[j] < a[k] in C++

Ravi Ranjan
Ravi Ranjan
Updated on 01-Jul-2025 2K+ Views

In this article, we have an array of positive integers of size n. Our task is to calculate the maximum sum of triplet ( ai + aj + ak ) such that 0 sum = 12 3 6 10 => sum = 19 3 4 10 => sum = 17 4 5 10 => sum = 19 2 5 10 => sum = 17 Maximum sum = 19 Finding maximum sum of triplets in an array such than i < j < k and a[i] < a[j] < a[k]Here are the approaches ...

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Count Triplets such that one of the numbers can be written as sum of the other two in C++

Ravi Ranjan
Ravi Ranjan
Updated on 01-Jul-2025 1K+ Views

In this article, We are given an array arr[] of integers with length n. Our task is to count the number of triplets such that the sum of any two numbers is equal to the third number. Example Here is an example of counting the triplets whose sum of any two numbers equals the third one: Input: arr[]= {1, 2, 2, 3, 4} Output: 4 The explanation of the above example is as follows: Triplet 1: (1, 2, 3) => 1+2=3 Triplet 2: (1, 2, 3) => 1+2=3 Triplet ...

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