1. **State the problem:** Multiply the three-digit number 756 by the two-digit number 29. 2. **Recall the multiplication method:** Multiply each digit of the bottom number by each digit of the top number, starting from the rightmost digit, and then add the partial products. 3. **Multiply 756 by 9 (units digit of 29):** $$756 \times 9 = 6804$$ 4. **Multiply 756 by 2 (tens digit of 29), remembering to shift one place to the left:** $$756 \times 2 = 1512$$ Shifted one place left: $$15120$$ 5. **Add the partial products:** $$6804 + 15120 = 21924$$ 6. **Verify with the given work:** Partial products shown are 1704 and 532, which seem to be partial steps. The final sum is 16224, which is incorrect for 756 x 29. Let's re-check the multiplication: - 756 x 9 = 6804 - 756 x 20 = 15120 - Sum = 6804 + 15120 = 21924 Therefore, the correct product is 21924. **Final answer:** $$\boxed{21924}$$