What I Can Do Application There are many ways of applying rational functions in our lives. Examples of these are: average cost, medical dosage, average grade problem, cost of living, and economic production of goods. An example of its application can be seen below. Field of Application: Medical Dosage Situation analysis: After a drug is injected into a patient's bloodstream, the concentration C of the drug in the bloodstream t hours after the injection is given by 12t C(t) = Use the given formula to find the concentration of the drug after 1-4 hours. Data manipulation: when t-0, 12(0) C(0) +5 %3D

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Could you please send understandable steps? There's  a graph to this problem. Thank you!   For the demand equation below, x represents the quantity demanded in units of 1000 and p is the unit price in dollars. 2x + 4p−24 = 0; p = 4   (b) Determine the quantity demanded corresponding to the given unit price p. thousand units

Ma3. 1. (Two-Part Tariff #2 Cr) The Kiwi company (supplier) has introduced a new device called jPad. jPad is sold through Good Buy (retailer). Kiwi produces one jPad at $200 and sells it to Good Buy at $400. Good Buy has estimated that demand for the iPad depends on the retail price (p) according to the demand function: D(p) 2000 - 2p.   With calculus/Excel used, optimal retailer's prices were calculated. (Independent pricing) The optimal retailer's price is $700. (Coordinated pricing) The optimal retailer's price is $600.   In the two-part-tariff, the supplier sets a transfer price of $   A. 200   B. 800   C. 600   D. 700   E. 100   F. 500   G. 300   H. 400

The demand functions for two products are given below. P₁, P2, 91, and 92 are the prices (in dollars) and quantities for products 1 and 2. 91 = 1200 - 2p1 - 5p2 92 = 1300 - 5p1 - 3p2 What is the quantity demanded for each when the price for product 1 is $30 per item and the price for product 2 is $10 per item? Demand for product 1: Demand for product 2: Are these two products complementary goods or substitute goods? Select an answer

Hi i need help in this section. It has four questions that I do not understand how to do it. Please help me.

How do I do #3?

Which ideas about functions do you think might be the most helpful to you in your day-to-day planning?