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Let's return to the example we saw in lecture of a foxed-point binary representation in 7 bits: 8 4 2 1 44 % = 9.125

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Let's return to the example we saw in lecture of a foxed-point binary representation in 7 bits: 8 4 2 1 44 % = 9.125 (Assume we are only dealing with positive numbers here, so there is no sign bit) What are the smallest and largest binary numbers that can be represented in this way? Now what are those numbers in decimal notation? (The difference between them is the dynamic range of our representation) Type your answer here using Markdown. Let's evaluate the following expression: 1.1+ 3.2 ? using our binary fixed-point representation, step by step. First, translate each decimal number to the closest binary fixed-point number Type your answer here using Markdown. Next, add the two binary numbers from above together by hand. Type your answer here using Markdown. Finally, translate your result back to decimal from binary fixed-point and calculate the difference between your answer and the exact result. (This difference is known as the round-off error) Type your answer here using Markdown

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