1. Circle all the statements that are true for "learning curves" represented by the general form Q(t)=B-Ae^kt(where A, B and k are constants > 0 and B > A)
A) Q/ (t) is always > 0.
B) q(t) is always concave down.
C) Q(t) has an upper limit equal to B -A.
D) Learning curves can be useful when managing new employees.
2. ln problem #1 above, if B = 200, A = 50 and k = .05, then the' maximum (upper limit) of Q(t) is equal to?
(question one is posted for reference to #2 in need of answer for #2)
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