Exam 4: Numeration Systems

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Determine the letters or numbers. -Translate "Bob" into an ASCII string of binary digits.

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Convert from binary form to the indicated base. - 11100two 11100 _ { \text {two } } to base ten

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Convert the Chinese numeral to Hindu-Arabic form. -Convert the Chinese numeral to Hindu-Arabic form. -

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Convert the number to decimal form. - 21Etwelve (T=10ten ,E=11ten )21 \mathrm { E } _ { \text {twelve } } \left( \mathrm { T } = 10 _ { \text {ten } } , \mathrm { E } = 11 _ { \text {ten } } \right)

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Solve the problem. -A restaurant manager gets a weekend off every 8 weeks. The manager is planning a trip for next year. If he has already worked 6 weekends in a row following a weekend off, what is the first Week, after 49 weeks from this week, that he will have a weekend off?

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Convert the decimal number to the given base. -13,562 to base seven

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Solve the problem. -If Friday is your starting day, what day will it be 3 years, 344 days from Friday? (Assume no leap years.)

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Write the number in expanded form. -68,963

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Find the sum or product using the requested clock system. -0930 + 1640 in the military 24-hour clock system

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Convert the number to binary form. -40 decimal

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Convert from binary form to the indicated base. - 10010101two 10010101 _ { \text {two } } to base sixteen

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Convert from binary form to the indicated base. -1011000010110000 two to base sixteen

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Identify the number represented on the abacus. -Identify the number represented on the abacus. -

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Convert the Chinese numeral to Hindu-Arabic form. -Convert the Chinese numeral to Hindu-Arabic form. -

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Find the sum or product using the requested clock system. -1400 + 1900 in the military 24-hour clock system

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Write (in the same base) the counting numbers just before and just after 68nine.

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Identify the number represented on the abacus. -Identify the number represented on the abacus. -

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Convert the Hindu-Arabic numeral to Roman form. - 9,232,5079,232,507

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Use the requested method to find the product. -11 ·244; use Napier's rods

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Convert the decimal number to the given base. -2,874 to base five

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