Find the square numbers that we will get if we add the 4th 4th and 5th5th terms of the triangular numbers.

The first four square numbers are shown below.Find the next two number terms in the sequence.

The sequence below is the start of the triangular number sequence.Work out the next two number terms in the sequence.

The first two terms of a sequence are 2 and 3. Starting from the third term, the term is the sum of the previous two terms. Find the 3rd, 4th and 5th term of the sequence.

The sum of five consecutive even numbers is equal to 260. what is the sum of the largest number amongst them and the half the square of the smallest numbers amongst them?

Problem StatementErin, a mathematician wants to calculate the sum of squares of the first n Triangular numbers. Write a recursive function called TotalSumOfSquares to help Erin that takes the input for n and outputs the sum of squares of the first n Triangular numbers.The formula to calculate the nth Triangular number is Tn = (n * (n+1)) / 2.ExampleIf n=4, the calculations are as follows:T1 = (1 * (1+1)) / 2 = 1T2 = (2* (2+1)) / 2 = 3T3 = (3 * (3+1)) / 2 = 6T4 = (4 * (4+1)) / 2 = 5So the sum of squares of first 4 triangular numbers = 12 + 32 + 62 + 52 = 1 + 9 + 36 + 100 = 146Input format :The input consists of an integer n, representing the number of triangular numbers to consider.Output format :The output prints an integer representing the sum of squares of the first n Triangular numbers.Refer to the sample output for the formatting specifications.Code constraints :In the given scenario, the test cases fall under the following constraints:1 ≤ n ≤ 50Sample test cases :Input 1 :4Output 1 :146Input 2 :29Output 2 :1212751