Make a program to convert a number from decimal notation to a number expressed in a number system whose base (or radix) is a number between 2 and 9. The conversion is performed by repetitious division by the base to which a number is being converted and then taking the remainders of division in the reverse order. For example, in converting to binary, number 6 requires three such division: 6/2=3 remainder 0, 3/2 =1 remainder 1, and finally, 1/2=0 remainder 1. The remainders 0, 1 and 1 are put in the reverse order so that the binary equivalent of 6 is equal to 110. Modify your program so that it can perform a conversion in the case when the base is a number between 11 and 27. Number system with bases greater than 10 require to 1A in hexadecimal notation since 26/16=1 remainder 10 (that is, A) and 1/16=0 remainder 1. Note:
Make a program to convert a number from decimal notation to a number expressed in a number system whose base (or radix) is a number between 2 and 9. The conversion is performed by repetitious division by the base to which a number is being converted and then taking the remainders of division in the reverse order. For example, in converting to binary, number 6 requires three such division: 6/2=3 remainder 0, 3/2 =1 remainder 1, and finally, 1/2=0 remainder 1. The remainders 0, 1 and 1 are put in the reverse order so that the binary equivalent of 6 is equal to 110.
Modify your program so that it can perform a conversion in the case when the base is a number between 11 and 27. Number system with bases greater than 10 require to 1A in hexadecimal notation since 26/16=1 remainder 10 (that is, A) and 1/16=0 remainder 1.
Note:
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