1 b please

Mailings Review View 1.a)If our progra of ABCDE, what equation would be needed to use the individual digit values to create the five-digit number? As a simpler example to think about, if we had digit/(a value from 0 to 9) and digit K what equation would we have to write to find the value of the two-digit number JK? Write the corresponding equation for using digits A, B, C, D, and E to get the five-digit number ABCDE m has the integer variables A, B, C, D, and E to use to find the digits of our value 4 points) A(1044)+B(10431 C(1042)+D 10+E 1.b] Write a pseudocode algorithm to test all possible combinations of values for A, B, C, D, and to find a S-digit value that makes the puzzle true. In your algorithm use the variable names givern below and follow all the requirements listed: integer variables A, B, C, D, and E for the five digits of ABCDE int oneBefore to hold the value of ABCDE with an extra numeral 1 at the beginning iat oneAfter to hold the value of ABCDE with numeral 1 at the end of the number Requirement: For this question your code MUST iterate over all the possible values for each digit using a different loop for each digit Requirement: You may NOT declare a single variable to hold or test ABCDE as a single five digit Rubric: (17 points) looping for individual digits-5 points) (Correct calculation of oneBefore-2 points) (Correct calculation of oneafter-2 points) (Correct test to determine if current five digit value solves the puzzle -3 pts) Uncludes a process for saving individual digit values for valid puzzle solution - 3 pts) 5 7 8 0 Answer 1 of 1 Done We can make an equation: 3(100000 x) 10x+1 (Why? Well, adding 100000 puts a 1 at the front of a five-digit number, and multiplying by 10 and adding 1 puts a 1 at the end of a number) Solving this gives: 10x+1 3(100000 x) 10x+1 300000 + 3x 10x -299999 +3x 7x- 299999 x = 29999917 42857 The answer is 42857 (142857 is three times smaller than 428571)