Question: Some numbers can be represented in floating point representation in different ways. For fractions with repeating parts, any representation must be approximate and the more

Some numbers can be represented in floating point representation in different ways. For fractions with repeating parts, any representation must be approximate and the more bits used, the closer the approximation. For the following repeating binary fractional representations, find the exponent in base 10 of the error actual approximate when the approximate is limited to the given number of bits.

Some numbers can be represented in floating point representation in different ways. Base 10 exponent of For fractions with repeating parts, any representation must be approximate and the bit approximation = _____________

Base 10 exponent of more bits used, the closer the approximation. For the following repeating binary bit approximation = _____________

fractional representations, find the exponent in base 10 of the error actual Base 10 exponent of approximate when the approximate is limited to the given number of bits. bit approximation = _____________

Base 10 exponent of Base 10 exponent of bit approximation = _____________ Base 10 exponent of bit approximation = _____________

Base 10 exponent of bit approximation = _____________ Base 10 exponent of bit approximation = _____________ bit approximation = _____________

Base 10 exponent of bit approximation = _____________ Base 10 exponent of Base 10 exponent of bit approximation = _____________ Base 10 exponent of bit approximation = _____________ bit approximation = _____________

Base 10 exponent of Base 10 exponent of bit approximation = _____________ -= 0.00101 101 repeating bit approximation = _____________

-= 0.00101 101 repeating 17

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