### A Pluto.jl notebook ### # v0.20.21 using Markdown using InteractiveUtils # ╔═╡ 1137268f-e9a3-4e23-9cce-40ebabd6d8aa using Symbolics # ╔═╡ 74c793d2-ac1a-453e-ba48-b6dec0bbb700 using Plots # ╔═╡ 8dba72ec-c59d-469b-ab2b-5a10c632c92e # use formatted printing to display answer in dollars and cents using Printf # ╔═╡ 3ea22dd8-0977-11f1-0d0f-0f0d8767c483 md""" A maker of personal computers sells ``15\,000`` units per month of a certain model. The cost of manufacture is \$``600``/unit, and the wholesale price is \$``850``. During the last quarter the maker lowered the price \$``100`` in some markets, and it resulted in ``40\%`` increase in sales. The company has been advertising its product nationwide at a cost of \$``4\,000`` per month. The marketing consultant claims that increasing the advertising budget by \$``2\,000``/month would result in a sales increase of ``400`` units/month. Management has agreed to consider an increase in advertising budget to no more that \$``10\,000``/month. """ # ╔═╡ b23c356f-2d84-40e8-b1ac-7077cd850382 md"""Graph level curves of the objective function for profit ``P(x,y)`` where ``x`` is the wholesale price and ``y`` is the advertising budget for ``x\in[600,1200]`` and ``y\in[1000,12000]``. Overlay the advertising-budget constraint on the same plot. """ # ╔═╡ 96f7872a-5d2f-4a1e-a8b6-c81c37629f39 D(f,x)=expand_derivatives(Differential(x)(f)) # ╔═╡ c77fc2bd-1284-4dd3-9eda-7961485af953 @variables x,y # ╔═╡ 1880a948-7822-4e0c-9c30-d88e10df9e5b md""" There are two natural ways to interpret how changing the price affects the quantity sold. The first way compounds the effects of the advertizing as ```math q(x,y)=\Big(15000+{400\over 2000}(y-4000)\Big)\Big(1+{40\over 10000}(850-x)\Big) ``` while the second way treats the increase in sales due to advertizing separate from the increase due to discounting the price as ```math q(x,y)=15000\Big(1+{40\over 10000}(850-x)\Big)+{400\over 2000}(y-4000). ``` Since first way leads to a quadratic equation when we later solve``\nabla P=\lambda\nabla g`` ignore that and continue with the second interpretation of ``q`` which leads to a linear system. """ # ╔═╡ d95fa485-d71a-44a5-a1a5-bb398a75fc29 # This is the second option for q which is apparently the correct one q(x,y)=15000*(1+40//10000*(850-x))+400//2000*(y-4000) # ╔═╡ 8f7ff2e6-3485-445d-b49f-3684615d36f5 R(x,y)=x*q(x,y) # ╔═╡ 88d9a4ec-b245-4f20-86f5-37af67709989 C(x,y)=600*q(x,y)+y # ╔═╡ b42e6baf-7bc9-41be-a646-425ae9f0e468 P(x,y)=R(x,y)-C(x,y) # ╔═╡ 4144ba5d-b228-4ddc-ab65-546be2540701 # Using display causes the output to wrap display(P(x,y)) # ╔═╡ 47cd50ec-f726-4f32-befd-2d437543a9be g(x,y)=y # ╔═╡ f5591804-0b4b-410e-b40e-c0fdbd92d8f2 begin plt=contour(600:10:1200,1000:100:12000,g,levels=[10000]); contour!(plt,600:10:1200,1000:100:12000,P) end # ╔═╡ 18c35335-c0c6-4639-b248-92e7097b9215 md""" Determine the price ``x`` and the advertising budget ``y`` that will maximize profit subject to the constraint. Model as a constrained optimization problem and solve using the method of Lagrange multipliers. What is ``P(x,y)`` at the optimal values of ``x`` and ``y``? """ # ╔═╡ 64d30209-6c03-444d-b1b2-7db4a7999356 dPdx=expand(D(P(x,y),x)) # ╔═╡ b7709e8a-ff1d-42cf-8d1e-2bdc0f026b19 dPdy=expand(D(P(x,y),y)) # ╔═╡ 5181f96f-d9d7-4cd1-902d-1e90c34e0d6f dgdx=expand(D(g(x,y),x)) # ╔═╡ 4426b1bb-515d-4be6-9793-c35e21b11242 dgdy=expand(D(g(x,y),y)) # ╔═╡ 671180f6-94fb-4f15-bd03-a8b1534bd42d @variables lambda # ╔═╡ f38afc6b-6cfb-4568-b098-8c5135ad65d7 S1=Symbolics.solve_for( [dPdx~lambda*dgdx,dPdy~lambda*dgdy,g(x,y)~10000],[x,y,lambda] ) # ╔═╡ e3605cb8-3d6a-404e-9cf8-462d1e62fd27 x0=Float64(Symbolics.toexpr(S1[1])) # ╔═╡ f416b7ac-dc58-4ba2-8099-5828d300a65e y0=Float64(Symbolics.toexpr(S1[2])) # ╔═╡ 7cafdb21-8e7a-47e1-a036-10f063ddb48e lambda0=Float64(Symbolics.toexpr(S1[3])) # ╔═╡ c199b852-123d-47ae-9a34-3dec455c8507 md""" The profit is maximixed when the wholesale price is ``x =`` \$$(@sprintf("%.2f",x0)) and the advertising budget is ``y =`` \$$(@sprintf("%.2f",y0)). In this case the maximum profit is \$$(@sprintf("%.2f",P(x0,y0))) """ # ╔═╡ cee88d99-0e8e-4836-b116-878e0caadbb3 md""" Determine the sensitivity of the decision variables (price and advertising) to price elasticity (the ``40\%`` number). In particular, let ``\alpha`` be the price elasticity and compute ``S(x,\alpha)`` and ``S(y,\alpha)``. """ # ╔═╡ c6345306-38b3-4bda-a249-40a9a045ee68 @variables alpha # ╔═╡ 97ff4118-2e2b-4558-b3b3-41bba7fd8051 md""" In order to finish this modeling problem, I define new functions that are the same as those in the previous part, with an additional suffix and the parameter ``\alpha``. In my answer to Quiz 2 I was able to write something like ``` alpha=40.0 ``` to find the maximum and then write ``` @variables alpha ``` to dynamically change the meaning of alpha in the already defined functions and then find the sensitivity. With a Pluto worksheet the interface does not allow one to redefine *anything* in the middle of the worksheet. This allows the notebook interface to track data dependencies and update the cells automatically based on the dependency relations between them. """ # ╔═╡ be2e8882-f840-4121-9f25-995d34f05248 qa(x,y)=15000*(1+alpha*1//10000*(850-x))+400//2000*(y-4000) # ╔═╡ caa5e5b0-6cf6-4446-af89-6d2f0272e7b8 Ra(x,y)=x*qa(x,y) # ╔═╡ 35eee9ff-b724-4218-b4c2-0bf17f60d876 Ca(x,y)=600*qa(x,y)+y # ╔═╡ 478753d1-5c12-4ad3-aa35-4d0761ab87f6 Pa(x,y)=Ra(x,y)-Ca(x,y) # ╔═╡ 36b30951-9912-4840-80d1-6f0e5cddecc7 dPadx=expand(D(Pa(x,y),x)) # ╔═╡ a8e97ccf-4c6a-4dd8-92bd-6f89098aa802 dPady=expand(D(P(x,y),y)) # ╔═╡ 17f32c72-a348-4140-9fd1-74639da047fd md""" Although it is possible to solve for ``x`` and ``y`` we use implicit differentiation here to find the derivatives without needing to explicity solve for ``x`` and ``y``. Write ```math u=\partial P/\partial x-\lambda\partial g/\partial x, \qquad v=\partial P/\partial x-\lambda\partial g/\partial x \qquad\hbox{and}\qquad w=g(x,y)-10000 ``` so differentiating with respect to $\alpha$ implies ```math {du\over d\alpha}={\partial u\over\partial\alpha} +{\partial u\over\partial x}{dx\over d\alpha} +{\partial u\over\partial y}{dy\over d\alpha} +{\partial u\over\partial\lambda}{d\lambda\over d\alpha}=0 ``` ```math {dv\over da}={\partial v\over\partial\alpha} +{\partial v\over\partial x}{dx\over d\alpha} +{\partial v\over\partial y}{dy\over d\alpha} +{\partial v\over\partial\lambda}{d\lambda\over d\alpha}=0 ``` and ```math {dw\over da}={\partial w\over\partial\alpha} +{\partial w\over\partial x}{dx\over d\alpha} +{\partial w\over\partial y}{dy\over d\alpha} +{\partial w\over\partial\lambda}{d\lambda\over d\alpha}=0. ``` No matter how complicated the functional relationships for ``x``, ``y`` and ``\lambda`` actually are, implicit differentiation always yields linear equations in the derivatives. Now solve these three linear equations in the unknowns ``dx/d\alpha``, ``dy/d\alpha`` and ``d\lambda/d\alpha``. """ # ╔═╡ 758eb1bc-961f-4eb8-92e9-ca561a90844c u=dPadx-lambda*dgdx # ╔═╡ 66503583-be71-49b1-820f-8c25ee5c38d4 v=dPady-lambda*dgdy # ╔═╡ 2342c27d-e511-4f76-b2a9-d6d91f5c755f w=g(x,y)-10000 # ╔═╡ 6b9f0a29-b280-4e10-8b99-cd5e546d04d2 A=[D(u,x) D(u,y) D(u,lambda); D(v,x) D(v,y) D(v,lambda); D(w,x) D(w,y) D(w,lambda)] # ╔═╡ 7718d1f9-3e0e-4476-a51e-175dafabcc18 b=-[D(u,alpha),D(v,alpha),D(w,alpha)] # ╔═╡ 588b8f23-b70c-4586-8007-5c1a631b6332 X=A\b # ╔═╡ 2ec6a879-d5e2-481d-b050-54028536b704 md""" At this point ``X=[dx/d\alpha, dy/d\alpha, d\lambda/d\alpha]``. Now compute the sensitivities. """ # ╔═╡ 69b3bebb-d704-4ee0-add3-dc63a982075d s0=[alpha=>40,x=>x0,y=>y0,lambda=>lambda0] # ╔═╡ 3edc32b7-bebf-4f0e-8cb8-b23ac681a2f8 Sxa=substitute(alpha/x*X[1],s0) # ╔═╡ e25e4014-152d-43c0-ab2b-fe7e1f9b810d Sya=substitute(alpha/y*X[2],s0) # ╔═╡ ce333e65-844e-47fc-99fd-054f9bf93f2d md""" It follows that ``S(x,\alpha)=`` $Sxa and ``S(y,\alpha)=`` $Sya. 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"JLLWrappers", "Libdl"] git-tree-sha1 = "14cc7083fc6dff3cc44f2bc435ee96d06ed79aa7" uuid = "1270edf5-f2f9-52d2-97e9-ab00b5d0237a" version = "10164.0.1+0" [[deps.x265_jll]] deps = ["Artifacts", "JLLWrappers", "Libdl"] git-tree-sha1 = "e7b67590c14d487e734dcb925924c5dc43ec85f3" uuid = "dfaa095f-4041-5dcd-9319-2fabd8486b76" version = "4.1.0+0" [[deps.xkbcommon_jll]] deps = ["Artifacts", "JLLWrappers", "Libdl", "Xorg_libxcb_jll", "Xorg_xkeyboard_config_jll"] git-tree-sha1 = "fbf139bce07a534df0e699dbb5f5cc9346f95cc1" uuid = "d8fb68d0-12a3-5cfd-a85a-d49703b185fd" version = "1.9.2+0" """ # ╔═╡ Cell order: # ╟─3ea22dd8-0977-11f1-0d0f-0f0d8767c483 # ╟─b23c356f-2d84-40e8-b1ac-7077cd850382 # ╠═1137268f-e9a3-4e23-9cce-40ebabd6d8aa # ╠═96f7872a-5d2f-4a1e-a8b6-c81c37629f39 # ╠═c77fc2bd-1284-4dd3-9eda-7961485af953 # ╟─1880a948-7822-4e0c-9c30-d88e10df9e5b # ╠═d95fa485-d71a-44a5-a1a5-bb398a75fc29 # ╠═8f7ff2e6-3485-445d-b49f-3684615d36f5 # ╠═88d9a4ec-b245-4f20-86f5-37af67709989 # 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╠═36b30951-9912-4840-80d1-6f0e5cddecc7 # ╠═a8e97ccf-4c6a-4dd8-92bd-6f89098aa802 # ╟─17f32c72-a348-4140-9fd1-74639da047fd # ╠═758eb1bc-961f-4eb8-92e9-ca561a90844c # ╠═66503583-be71-49b1-820f-8c25ee5c38d4 # ╠═2342c27d-e511-4f76-b2a9-d6d91f5c755f # ╠═6b9f0a29-b280-4e10-8b99-cd5e546d04d2 # ╠═7718d1f9-3e0e-4476-a51e-175dafabcc18 # ╠═588b8f23-b70c-4586-8007-5c1a631b6332 # ╟─2ec6a879-d5e2-481d-b050-54028536b704 # ╠═69b3bebb-d704-4ee0-add3-dc63a982075d # ╠═3edc32b7-bebf-4f0e-8cb8-b23ac681a2f8 # ╠═e25e4014-152d-43c0-ab2b-fe7e1f9b810d # ╟─ce333e65-844e-47fc-99fd-054f9bf93f2d # ╟─00000000-0000-0000-0000-000000000001 # ╟─00000000-0000-0000-0000-000000000002