CAS EC 101 Lecture Notes - Lecture 15: Average Cost, Average Variable Cost, Marginal Cost

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CAS EC 101 Full Course Notes
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CAS EC 101 Full Course Notes
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: the stud(cid:468) o(cid:310) ho(cid:462) (cid:310)i(cid:409)ms" de(cid:272)isions a(cid:271)out p(cid:409)i(cid:272)es and (cid:408)uantities depend on the ma(cid:409)ket (cid:272)onditions the(cid:468) (cid:310)a(cid:272)e. The (cid:311)oal o(cid:310) a (cid:310)i(cid:409)m is to ma(cid:467)imize p(cid:409)o(cid:310)it. P(cid:409)o(cid:310)it formula: total (cid:409)e(cid:461)enue - total (cid:272)ost. The (cid:272)ost o(cid:310) somethin(cid:311) is (cid:462)hat (cid:468)ou (cid:311)i(cid:461)e up to (cid:311)et it. In(cid:272)lude all the oppo(cid:409)tunit(cid:468) (cid:272)osts o(cid:310) makin(cid:311) its output o(cid:310) (cid:311)oods and se(cid:409)(cid:461)i(cid:272)es. Impli(cid:272)it (cid:272)osts : input (cid:272)osts that do not (cid:409)e(cid:408)ui(cid:409)e an outla(cid:468) o(cid:310) mone(cid:468) (cid:271)(cid:468) the (cid:310)i(cid:409)m. Oppo(cid:409)tunit(cid:468) (cid:272)ost o(cid:310) (cid:311)oin(cid:311) to s(cid:272)hool (cid:409)athe(cid:409) than (cid:462)o(cid:409)kin(cid:311) (cid:310)o(cid:409)(cid:311)one ea(cid:409)nin(cid:311)s. Formula: e(cid:467)pli(cid:272)it (cid:272)osts + impli(cid:272)it (cid:272)osts. The (cid:272)ost o(cid:310) (cid:310)inan(cid:272)ial (cid:272)apital as an oppo(cid:409)tunit(cid:468) (cid:272)ost. Inte(cid:409)est in(cid:272)ome not ea(cid:409)ned on (cid:310)inan(cid:272)ial (cid:272)apital. A(cid:272)(cid:272)ountants re(cid:461)enue = a(cid:272)(cid:272)ountin(cid:311) p(cid:409)o(cid:310)it + e(cid:467)pli(cid:272)it (cid:272)osts. In(cid:272)(cid:409)ease in output that a(cid:409)ises (cid:310)(cid:409)om an additional unit o(cid:310) input. Costs that do not (cid:461)a(cid:409)(cid:468) (cid:462)ith the (cid:408)uantit(cid:468) o(cid:310) output p(cid:409)odu(cid:272)ed. Costs that (cid:461)a(cid:409)(cid:468) (cid:462)ith the (cid:408)uantit(cid:468) o(cid:310) output p(cid:409)odu(cid:272)ed. A(cid:461)e(cid:409)a(cid:311)e (cid:310)i(cid:467)ed (cid:272)ost = (cid:310)i(cid:467)ed (cid:272)ost / (cid:408)uantit(cid:468) o(cid:310) output.

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