Questions

• Laws of Integral Indices

  $\mathrm{BC} 000 \mathrm{DE} 000000_{16}=$

  2016

• Laws of Integral Indices

  D000000000040 $1_{16}=$

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• Laws of Integral Indices extend and explore the meaning of the index notation of numbers with negative exponents explore, understand and use the laws of integral indices to simplify simple algebraic expressions (up to 2 variables only)

  $x$

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• Laws of Integral Indices inter-convert between simple binary/hexadecimal numbers to decimal numbers

  \( \mathrm{BE0000000065}_{16} =\)

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• Laws of Integral Indices inter-convert between simple binary/hexadecimal numbers to decimal numbers

  \( \mathrm{AE0000002013}_{16} = \)

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• Laws of Integral Indices inter-convert between simple binary/hexadecimal numbers to decimal numbers

  \( \mathrm{AF0000002014}_{16} = \)

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• Laws of Integral Indices inter-convert between simple binary/hexadecimal numbers to decimal numbers

  \(8 \times 2^{9} + 2^{7} + 6 \times 2^{4} - 2^{4} =\)

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• Laws of Integral Indices inter-convert between simple binary/hexadecimal numbers to decimal numbers

  \(5 \times 2^{11} + 2^{10} + 3 \times 2^{5} - 2^{5} =\)

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• Laws of Integral Indices inter-convert between simple binary/hexadecimal numbers to decimal numbers

  \(9 \times 2^{8} + 2^{6} + 7 \times 2^{2} - 2^{2} =\)

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• Laws of Integral Indices inter-convert between simple binary/hexadecimal numbers to decimal numbers

  \[ 12 \times 16^{13} + 19 \times 16^{12} + 16^{3} + 19 = \]

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