One of the trade-offs of floating-point math is that many calculations produce results that are not exact and have to be rounded to the nearest value that the notation can represent.
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Q3: Addition and subtraction can be performed on
Q4: Both sign-magnitude representation and twos complement representation
Q5: The numbers represented in floating-point notation are
Q6: _ representation is almost universally used as
Q7: Moving the sign bit to the new
Q9: Overflow is a less serious problem because
Q10: With a fixed-point notation it is possible
Q11: The most common scheme in implementing the
Q12: One drawback of sign-magnitude representation is that
Q13: For base 2 representation,a normal number is
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