Complete the table below to convert the hexadecimal number B8F2 to decimal. k ak 16^k ak · 16^k B 8 F 2 The decimal number is 47346 .
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Step 1:** Convert the hexadecimal number B8F2 to decimal using the formula: Decimal = (11 * 16^3) + (8 * 16^2) + (15 * 16^1) + (2 * 16^0) ** Show more…
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Convert the following hexadecimal numbers into their binary equivalents: (a) $7 \mathrm{~B}_{16}$ (b) $17 \mathrm{D}_{16}$ (a) Spacing out hexadecimal digits gives $\overbrace{0111}^{7} \overbrace{1011}^{\mathrm{B}}$ and converting each into binary gives as above, from Table $10.2$. Thus, $7 \mathrm{~B}_{16}=1111011_{2}$ (b) Spacing out hexadecimal digits gives? $\overbrace{0001}^{1} \overbrace{0111}^{7} \overbrace{1101}^{\mathrm{D}}$ and converting each into binary gives as above, from Table $10.2$. Thus, $\mathbf{1 7 D}_{16}=101111101_{2}$
Convert the following binary numbers into their hexadecimal equivalents: (a) $11010110_{2}$ (b) $1100111_{2}$ (a) Grouping bits in fours from the right gives: $\underbrace{1101}_{\mathrm{D}} \underbrace{0110}_{6}$ and assigning hexadecimal symbolsto each group gives as above, from Table 10.2. Thus, $\quad \mathbf{1 1 0 1 0 1 1 0}_{2}=\mathbf{D} 6_{16}$ (b) Grouping bits in fours from the right gives: $\underbrace{0110}_{6} \underbrace{0111}_{7}$ and assigning hexadecimal symbols to each group gives as above, from Table 10.2. Thus, $1100111_{2}=67_{16}$
Convert (BADFACED) $_{16}$ from its hexadecimal expansion to its binary expansion.
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