How many one-by-one squares are generated by the algorithm that starts with a single square and on each of its n iterations adds new squares all round the outside. How many one-by-one squares are generated on the nth iteration

Follows are the solution to this question:

Step-by-step explanation:

please find the complete question in the attached file.

The Pseudocode for Non-Recursive:

In step 1: After completing the Iterations i, the N(i) represent the number of squares.

In step 2: Its pattern of diagonally spaced squares could be found, with alternating lengths.

In step 3: It has runs of the square of length i and i − 1 run of loops of length i − 1. The equation follows:

The Pseudocode for the Recursive:

It takes the very same steps and regards it as step 3 instead of step 3 In step 3:

Using the incidence connection where approximation i square is generated by adding squares arranged in a diamond shape on the other side i. The diamond of length equal to i which consists of 4i − 4 squares.

25 questions , because they start with 100.  

350-100=250 .  

. 250/10=25

step-by-step explanation:

first take off 100, then what x 10 = 250? that is your answer. (25)