चींटी के घर को क्या कहते हैं-(अ) उपवन(ब) बॉबी​

Answer:

The formula for calculating the sum of squares of the first N numbers can be described as below:

( n * ( n + 1 ) * ( 2n + 1 ) ) / 6

Where n represents the number of digits to calculate.

Explanation:

The sum of the squares of numbers is referred to as the sum of squared values of the numbers. It’s basically the addition of squared numbers.  

Here 2 terms, 3 terms, or ‘n’ number of terms, first n odd terms or even terms, set of natural numbers or consecutive numbers, etc. could be squared terms

Algorithm

The algorithm as:

Step 1: Read N.

Step 2: Let ctr = 0, sum = 0.

Step 3: Read Num.

Step 4: ctr = ctr + 1.

Step 5: Compute the square of the number i.e., = sqr (Num * Num).

Step 6: sum = sum * sqr.

Step 7: If ctr is less than N then repeat steps 3 to 6.  

Step 8: Print sum.

Step 9: End.

Program

package com.demo;

import java.util.*;

public class Main {

private static Scanner sc;

public static void main(String[] args) {

sc = new Scanner(System.in);

int n = sc.nextInt();

getvalues(n);

}

public static void getvalues(int n) {

int a = n;

int rem = 0;

int sum = 0;

while (a != 0) {

rem = a % 10;

sum = sum + (rem * rem);

a = a / 10;

}

System.out.println(sum);

}

}

def sum_of_squares_formula(end_number):

   return ( end_number * ( end_number + 1 ) * ( 2 * end_number + 1 ) ) // 6

print(sum_of_squares_formula(5))

Answer:

Guru Nanak, (born April 15, 1469, Rai Bhoi di Talvandi [now Nankana Sahib, Pakistan], near Lahore, India—died 1539, Kartarpur, Punjab), Indian spiritual teacher who was the first Guru of Sikhism, a monotheistic religion that combines Hindu and Muslim influences. His teachings, expressed through devotional hymns, many of which still survive, stressed salvation from rebirth through meditation on the divine name. Among modern Sikhs he enjoys a particular affection as their founder and as the supreme master of Punjabi devotional hymnody.

Explanation:

Aim and methods are together

Answer:

this is the answer thank u fr ur question

Answer:

i) AP is 3, 5, 7, 9, 11,......

and, the minimum number of rows required to store 120 sandal pairs is 10

Step-by-step explanation:

i) Given that number of sandal pairs in the first row is 3 and is increased by 2 in subsequent rows, therefore AP is 3, 5, 7, 9, 11,......

We know that

[tex]Sn=\frac{n}{2}(2a+(n-1)d)[/tex]

Here, n is the number of elements in AP

         d is the common difference = 2

        Sn is the sum of the first n elements of AP

To find the minimum number of rows required to store 120 sandal pairs consider,

[tex]120=\frac{n}{2}(2(3)+(n-1)2)[/tex]

[tex]240=6n+n^{2}-2n[/tex]

[tex]n^{2}+2n-120=0[/tex]

(n - 10)(n + 12) = 0

n - 10 = 0

n = 10

Therefore, the minimum number of rows required to store 120 sandal pairs is 10