Consider a Cournot duopoly with the following inverse demand function: P = 96 - 2Q1 - 2Q2, where Q1 and Q2 are quantities produced by firms 1 and 2, respectively. The firms' marginal cost are identical and given by MCi(Qi) = 2Qi, where i is either firm 1 or firm 2. Based on this information firm 1 and 2's reaction functions are:. a. MR1(Q1, Q2) = 100-2Q1-Q2 and MR2(Q1, Q2) 100-Q1-2Q2.
b. MR1(Q1, Q2) = 100-4Q1-2Q2 and MR2(Q1, Q2) = 100 - 2Q1 - 402.
c. MR1(Q1, Q2) = 100 - 2Q1 - 4Q2 and MR2(Q1, Q2) = 100 - 4Q1 - 2Q2.
d. MR1(Q1, Q2) = 24.5 - 0.5Q2 and MR2(Q1, Q2) = 24.5 - 0.5Q1.
Two identical firms compete as a Cournot duopoly. The demand they face is P = 90-Q. The cost function for each firm is C(Q_i) = 6Qi. Each firm earns equilibrium profits of:.

Prepare the operating activities section—indirect method.(lo 4), apthe income statement of paxson company is presented here. paxson companyincome statementfor the year ended november 30, 2014sales revenue $7,600,000cost of goods sold beginning inventory$1,900,000 purchases4,400,000goods available for sale6,300,000 ending inventory1,600,000total cost of goods sold 4,700,000gross profit 2,900,000operating expenses selling expenses450,000 administrative expenses700,0001,150,000net income $1,750,000additional information: prepare the operating activities section—indirect 1. accounts receivable decreased $380,000 during the year, and inventory decreased $300,000.2. prepaid expenses increased $150,000 during the year.3. accounts payable to suppliers of merchandise decreased $350,000 during the year.4. accrued expenses payable decreased $100,000 during the year.5. administrative expenses include depreciation expense of $110,000.instructionsprepare the operating activities section of the statement of cash flows for the year ended november 30, 2014, for paxson company, using the indirect method. net cash provided $1,940,000