You can speed up the long division by using divide instruction to generate a partial quotient. Divide the leading 1 or 2 digits of the dividend by 1 + the leading digit of the divisor, this will underestimate the quotient. Then multiply the divisor (full length) by the quotient digit and subtract from the dividend. Repeat this a second time and the quotient digit should be correct or 1 less than it should be. Compare the leading digits of the dividend with the divisor digits to see if the quotient digit can be increased by +1, then repeat the multiply (by 1) / subtract.
divisor is 29, use leading digit + 1 = 2 + 1 = 3 for integer divide to produce partial quotient:
620
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11
510
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29 |17999
145
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34
29
---
59
29
--
30
29
--
19
0
--
19
17999 / 29 = 620, remainder 19
To explain this, the divisor is 29, so using 3 to produce the partial quotients. The first partial quotient is 17/3 = 5. Then multiply / subtract divisor by 5 from 179 = 34. Next partial quotient is 3/3 = 1. Multiply / subtract from 34 = 05. 05 is < divisor, so this step done, quotient digit is 5 + 1 = 6.
Next partial quotient digit is 5/3 = 1. Multiply / subtract = 30. 3/3 = 1, multiply / subtract = 1. 1 < divisor so done. quotient digit = 1 + 1 = 2.
Next partial digit is 1/3 = 0. 19 is < divisor so done. quotient = 620, remainder = 19.
Note, if the first digit of the divisor is 9, then the partial quotient is calculated using 9 + 1 = 10, so partial quotient = leading digits of divisor / 10. You'll also have to convert the two leading digits of the dividend into an integer in order to do each divide step (except for the initial step which only uses one leading digit of the dividend, or fakes a leading zero).