Fill in the blanks of the pseudocode that will accept a value for a positive integer N. Then, be able to determine which values from 1 to N are perfect squares and which are perfect cubes. Note: For 3 and 4, we want a condition that says “anything higher than this (3) AND the answer in (4) will be unnecessary to check/iterate (we want the BEST answer) 1 get input n2 set a variable num = 13 if num <= _(1)_, goto step 4, otherwise go to step 114 set a variable factor = 15 if factor <= num goto step 6, otherwise goto _(2)_6 if factor*factor == num, print “num is a perfect square"7 if factor*factor*factor == num, print "num is a perfect cube"8 if -(3)_ and _(4)_, goto step 109 increment factor: factor = factor+1, goto step 510 increment num: num = num+1, goto _(5)_11 terminate program N = 1001is a perfect square1 is a perfect4 is a perfect square8cubeis a perfect cubeis a perfect square916 is a perfect square25 is a perfect square27 is a perfect cube36is a perfect square49 is a perfect square64is a perfect cube64 is a perfect square81is a perfect square100is a perfect square

(1) blank: n i.e num<=n --------------------------- (2) blank: step 10 i.e goto step 10…

Answered: Fill in the blanks of the pseudocode…

Computer Networking: A Top-Down Approach (7th Edition)

7th Edition

ISBN:9780133594140

Author:James Kurose, Keith Ross

Publisher:James Kurose, Keith Ross

Chapter1: Computer Networks And The Internet

Section: Chapter Questions

Problem R1RQ: What is the difference between a host and an end system? List several different types of end...

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Fill in the blanks of the pseudocode that will accept a value for a positive integer N. Then, be able to determine which values from 1 to N are perfect squares and which are perfect cubes.

Note: For 3 and 4, we want a condition that says “anything higher than this (3) AND the answer in (4) will be unnecessary to check/iterate (we want the BEST answer)