I do not understand how to determine this statistical question, see below (8).

() Listen A camera manufacturer sends out 90 camera shipments each week, and each shipment contains 1,000 cameras. An inspector inspects 2 of the shipments before they are sent. After the inspections, the inspector concludes with 98% confidence that 0.9% of each shipment will be defective, with a margin of error of 0.5%. What conclusion can you draw from the size of the margin of error in this inspection? O The margin of error in this inspection is relatively high. This means that for 98% of all shipments, the statistic calculated by the inspector, 0.9%, is very similar to the true parameter. O The margin of error in this inspection is relatively low. This means that for 98% of all shipments, the statistic calculated by the inspector, 0.9%, is very similar to the true parameter. O The margin of error in this inspection is relatively low. This means that for 98% of all shipments, the statistic calculated by the inspector, 0.9%, is not very similar to the true parameter. O The margin of error in this inspection is relatively high. This means that for 98% of all shipments, the statistic calculated by the inspector, 0.9%, is not very similar to the true parameter. Question # 8