Use Bayes' rule to find the indicated probability.Two shipments of components were received by a factory and stored in two separate bins. Shipment I has 2% of its contents defective, while shipment II has 5% of its contents defective. If it is equally likely an employee will go to either bin and select a component randomly, what is the probability that a defective component came from shipment II?
A. 0.714
B. 0.222
C. 0.5
D. 0.2
Answer: A
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A. -1, 0, 1 B. -1, 0 C. 0, 1 D. -1, 1
Solve the problem.Graph f(t) = cot t in 
2?, 2?, ?/
by 
4, 4, 
using dot mode. Use the graph to identify the range and period of f.
A. - ? < cot t < ?; 2? B. - 1 ? cot t ? 1; ? C. - 1 ? cot t ? 1; 2? D. - ? < cot t < ?: ?
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A. Careful drivers have accidents. B. Careful drivers are happy. C. People who smile are alert. D. People who smile have accidents.
Solve the problem.A balloon (in the shape of a sphere) is being inflated. The radius is increasing at a rate of 16 cm per second. Find a function, r(t), for the radius in terms of t. Find a function, V(r), for the volume of the balloon in terms of r. Find (V ? r)(t).
A. (V ? r)(t) = 
B. (V ? r)(t) = 
C. (V ? r)(t) = 
D. (V ? r)(t) = 