Question

Draw a tabular column to represent all the four number systems with its equivalent digits.

Answer 1

Answer:

Base 10 (Decimal) — Represent any number using 10 digits [0–9]

Base 2 (Binary) — Represent any number using 2 digits [0–1]

Base 8 (Octal) — Represent any number using 8 digits [0–7]

Base 16(Hexadecimal) — Represent any number using 10 digits and 6 characters [0–9, A, B, C, D, E, F]

In any of the number systems mentioned above, zero is very important as a place-holding value. Take the number 1005. How do we write that number so that we know that there are no tens and hundreds in the number? We can’t write it as 15 because that’s a different number and how do we write a million (1,000,000) or a billion (1,000,000,000) without zeros? Do you realize it’s significance?

First, we will see how the decimal number system is been built, and then we will use the same rules on the other number systems as well.

Explanation:

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Answer 2

refer to the attachment above please