Consider the following pseudocode snippet from the Restoring Division Algorithm:D: Divisor,V: Dividend,U: 0[0]: UV ← UV << 1[1]: U ← U + D[2]: if U ≥ 0 then[3]: q←1[4]: end[5]: else[6]: U←U+D[7]: q←0Identify the line with an error that makes the solution incorrect. There is only one line with an error. 1 2 3 6

Which algorithm restores the remainder and quotient in a division process to their original values after an operation?*Restoring algorithmNon-restoring algorithmBooth's algorithmFloating-point algorithm

What is the primary difference between restoring and non-restoring algorithms in division?*Non-restoring algorithm utilizes two's complement arithmeticRestoring algorithm ensures the remainder is positiveNon-restoring algorithm requires fewer iterationsRestoring algorithm uses subtraction instead of addition

What will be the output of the following pseudocode?Integer pp, qq, rrset pp=5, qq= 1, rr= 4if ( pp > rr)if (qq > rr )rr = 1qq = rr + 1pp = rr + 2end if qq = pp+ 1elsepp = pp + 1end if printf pp + qq + rr

What will be the output of Pseudocode?Integer n, rev, rem, origSet n = 61206, rev = 0Set orig = nWhile n NOT EQUALS 0            rem = n MOD 10            rev = rev * 10 + rem            n = n / 10End whileIf (orig IS EQUAL TO rev)           Print revElse            Print (orig – rev) / 6End If

Write a pseudocode to find the smallest number using divide and conquer