8. Show 2 different ways you can use partial quotients to find \( 632 \div 8 \).
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One way to use partial quotients for \( 632 \div 8 \) is to start by estimating how many times 8 fits into 632. You might first consider \( 80 \times 8 = 640 \), which is just over 632, so we can try \( 79 \times 8 = 632 - 79 \times 8 = 632 - 632 = 0 \). Thus, the first partial quotient is 79, with 0 as the remainder. Another approach could be to make smaller, more manageable estimations. For example, you could subtract \( 8 \times 50 = 400 \) from 632, giving you 232. Then take out \( 8 \times 20 = 160 \), leaving you with 72. Finally, by taking out \( 8 \times 9 = 72 \), you find that 8 fits into 632 a total of \( 50 + 20 + 9 = 79 \) times, again leading to the same answer!
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