Convert the following integers from binary to decimal notation. 11102 01112 1100₂ 00012 Convert 1110011111000001, to hexadecimal notation. = 11100111110000012 = 10 10 10 10 16

Database System Concepts
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Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
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### Binary to Decimal Conversion

Convert the following integers from binary to decimal notation.

1. \( 1110_2 = \) [ ] \( _{10} \)
2. \( 0111_2 = \) [ ] \( _{10} \)
3. \( 1100_2 = \) [ ] \( _{10} \)
4. \( 0001_2 = \) [ ] \( _{10} \)

### Binary to Hexadecimal Conversion

Convert \( 1110011111000001_2 \) to hexadecimal notation.

\[ 1110011111000001_2 = \text{[ ]}_{16} \]

This exercise involves two main tasks: converting binary numbers to decimal and converting binary to hexadecimal. Each binary number should be processed by identifying the powers of 2 that are active (represented by a '1') in order to compute the decimal and hexadecimal values.
Transcribed Image Text:### Binary to Decimal Conversion Convert the following integers from binary to decimal notation. 1. \( 1110_2 = \) [ ] \( _{10} \) 2. \( 0111_2 = \) [ ] \( _{10} \) 3. \( 1100_2 = \) [ ] \( _{10} \) 4. \( 0001_2 = \) [ ] \( _{10} \) ### Binary to Hexadecimal Conversion Convert \( 1110011111000001_2 \) to hexadecimal notation. \[ 1110011111000001_2 = \text{[ ]}_{16} \] This exercise involves two main tasks: converting binary numbers to decimal and converting binary to hexadecimal. Each binary number should be processed by identifying the powers of 2 that are active (represented by a '1') in order to compute the decimal and hexadecimal values.
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