Write a program to read an integer N and write out the base 2 representation of Ne.g. if N=8 then the program should print to the screen 1000. If N=17, the program should write out 10001 etc. An algorithm to compute the base 2 representation of a number is as follows:

C++ Programming: From Problem Analysis to Program Design
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Chapter8: Arrays And Strings
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Write a program to read an integer N and write out the base 2 representation of Ne.g. if
N=8 then the program should print to the screen 1000. If N=17, the program should
write out 10001 etc. An algorithm to compute the base 2 representation of a number is
as follows:
Initialise Num to N
Initialise digit to 0
Declare an integer array all to hold the binary digits
Repeat until Num=-0:
Assign to digit the remainder of the division of Num by 2
Assign to Num the result of the integer division of Num by 2
Save digit into the next location in array al]
End RepeatWrite out the array all in reverse order
For example, to compute the binary representation of 19, we do the following:
19/2 = 9 remainder 1
9/2 = 4 remainder 1
4/2 = 2 remainder 0
2/2 = 1 remainder 0
1/0 = 0 remainder 1
Reading the remainders from bottom to top, we see that the binary representation of 19
is 10011
Write out as an answer
19 in base 2 is 10011
Transcribed Image Text:Write a program to read an integer N and write out the base 2 representation of Ne.g. if N=8 then the program should print to the screen 1000. If N=17, the program should write out 10001 etc. An algorithm to compute the base 2 representation of a number is as follows: Initialise Num to N Initialise digit to 0 Declare an integer array all to hold the binary digits Repeat until Num=-0: Assign to digit the remainder of the division of Num by 2 Assign to Num the result of the integer division of Num by 2 Save digit into the next location in array al] End RepeatWrite out the array all in reverse order For example, to compute the binary representation of 19, we do the following: 19/2 = 9 remainder 1 9/2 = 4 remainder 1 4/2 = 2 remainder 0 2/2 = 1 remainder 0 1/0 = 0 remainder 1 Reading the remainders from bottom to top, we see that the binary representation of 19 is 10011 Write out as an answer 19 in base 2 is 10011
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