Answer:
A) no, the quantity increases at a constant rate.
B) yes, quantity increases at a lower rate after each additional units of labor is added.
Step-by-step explanation:
We should derivate to know if the function increases or decreases:
at until which point this occur:
A)
q = 10 L + K
if K = 2
q = 10L +2
q' = 10
As q' is positive and constant the function increases at the same rate for all the positives values of L.
B)



As L increases, the additional output decreases. This economy faces diminishing marginal returns to labor.