Exam 2: Binary Numbers

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Add the following binary numbers in 4-bit, two's complement notation. Identify any overflow errors. - 100 +011

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C

Use long division to convert each decimal fraction into a binary expansion. - 16\frac { 1 } { 6 }

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0.0010‾20.00 \overline { 10 } _ { 2 }

Find the binary equivalent for each of the following decimal numbers. -13.00390625

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1101.0000000121101.00000001 _ { 2 }

Translate each of the following decimal numbers into two's complement notation. Use an 8-bit representation. -83

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Add the following binary numbers in 4-bit, two's complement notation. Identify any overflow errors. - 111* +101*

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Each of the following numbers are in 8-bit, two's complement notation. Translate each into its decimal equivalent. - 001001102∗00100110 _ { 2 * }

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Translate each of the following decimal numbers into two's complement notation.Use an 8-bit representation. -41

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Find the decimal equivalent for each of the following binary numbers. - 11001011211001011 _ { 2 }

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Add the following binary numbers. - 101 +110

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Multiply each pair of binary numbers. - 111 \times1

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Use long division to convert each decimal fraction into a binary expansion. - 916\frac { 9 } { 16 }

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Simplify each of the following by using long division. - 110002÷11211000 _ { 2 } \div 11 _ { 2 }

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Perform the following binary subtractions. - 101 -010

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Add the following binary numbers. - 1001010 +1101001

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Find the binary equivalent for each of the following decimal numbers. -106

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Each of the following numbers are in 8-bit, two's complement notation. Translate each into its decimal equivalent. - 101101012∗10110101 _ { 2 } *

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Find the decimal equivalent for each of the following binary numbers. - 10101210000002\frac { 10101 _ { 2 } } { 1000000 _ { 2 } }

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Add the following binary numbers in 4-bit, two's complement notation. Identify any overflow errors. - 101 +010*

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Multiply each pair of binary numbers. - 1010 \times10

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Find the binary equivalent for each of the following decimal numbers. -18.8125

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