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Answer: rise of approximately 1%.
**Explanation:** The current gross profit margin is calculated as: \[ \text{Gross Profit Margin} = \frac{\text{Sales} - \text{Cost of Sales}}{\text{Sales}} = \frac{1,200 - 300}{1,200} = 75\% \] With projected growth: - Sales increase by 8% to \[ 1,200 \times 1.08 = 1,296 \] - Cost of sales increases by 4% to \[ 300 \times 1.04 = 312 \] The projected gross profit margin becomes: \[ \frac{1,296 - 312}{1,296} = 75.9\% \] This represents an **increase of approximately 1%** (75.9% - 75%). **Option A** is incorrect because it misinterprets the margin calculation. **Option C** is incorrect as it assumes the difference in growth rates directly impacts the margin, which is not the case.
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An analyst uses the following data to project a company's gross profit margin: Current Amount (in $ millions) | Projected Growth Sales: 1,200 | 8% Cost of sales: 300 | 4% The projected gross profit margin is most likely to experience a(n):
A
decline of approximately 1%.
B
rise of approximately 1%.
C
rise of approximately 4%.