Question: In computing we often use different numeral systems in different situations. The most commonly used numeral systems are binary, octal, decimal, and hexadecimal, which are

In computing we often use different numeral systems in different situations. The most commonly used numeral systems are binary, octal, decimal, and hexadecimal, which are bases 2,8,10, and 16, respectively. It is easy enough to simply use a programmers calculator to convert numbers among these four bases. However, to ensure you really understand how to do this it is instructive to convert a number from one uncommon base to another uncommon base "by hand", so to speak, although a calculator may still be useful when doing so.
For this question, first determine what the integer C5B3C7A9_13(the _13 text means this is a base 13 number) is in decimal. Next, convert the base 10 integer to base 9.
Your answer must be written in the format ddd...d_10,ddd...d_9 where the d's represent digits of the base 10 and base 9 integers, ?10 at the end of an integer means the integer is written in base 10, and _9 at the end means the corresponding integer is expressed in base 9. For example, if you determine C5B3C7A9_13 is 2543698 in decimal and 746823851 in base 9 then your answer must be written as 2543698_10,746823851_9(note that your response must not contain any spaces because Canvas, unsurprisingly, lacks support for regular expressions that would permit me to specify that the answer can contain one or more spaces).
 In computing we often use different numeral systems in different situations.

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