Final answer:
The reasonable range for the cost to produce less than 100 items using the equation e = 0.59g + 12 is $12.59 - $70.82. Since the exact option is not given, the closest correct range is $12.59 - $71.00 (Option A), rounding to the nearest dollar.
Step-by-step explanation:
When predicting the cost, e, to produce g units of some item using the equation e = 0.59g + 12, and we want to find the range for the cost to produce less than 100 items, we would plug in the values of g from 1 to 99 into the equation. For g=1, the cost would be e = 0.59*1 + 12 = $12.59. For g=99, the cost would be e = 0.59*99 + 12 = $71.41. However, since we are looking for a range that is less than $71.41, we will consider the cost for g=98, which gives e = 0.59*98 + 12 = $70.82. Therefore, the correct range for the cost to produce less than 100 items is $12.59 - $70.82. However, this option is not listed, so the closest correct option is $12.59 - $71.00 (Option A), assuming that the question intended to round to the nearest dollar.