Assume that x2, x7 and x8 are the dollars invested in three different common stocks from the New York Stock Exchange. In order to diversify the investments, the investing company requires that no more than 52% of the dollars invested can be in "stock 2." If this constraint were written in standard form, what would be the coefficient for x2 (round to 2 decimal places)?

Assume that x2, x7 and x8 are the dollars invested in three different common stocks from New York Stock Exchange. In order to diversify the investments, the investing company requires that no more than 70% of the dollars invested can be in "stock 2." The constraint for this requirement can be written as:Group of answer choices.3x2 - .7x7 - .7x8 ≥ 0.x2 ≥ .70 (x2 + x7 + x8).x2 ≥ .70..3x2 - .7x7 - .7x8 ≤ 0.

A company issues 10,000 shares of $0.05 par value common stock for $25 per share. Which of the following is recorded at issuance?Multiple ChoiceCredit Common Stock for $500.Credit Additional Paid-In Capital for $500.Credit Additional Paid-In Capital for $250,000.Credit Common Stock for $250,000.

Calculate the standard deviation for each stock. (Do not round intermediate calculations. Round the final answers to 2 decimal places.)

Stock X has a standard deviation of return of 30%. Stock Y has a standard deviation of return of 20%. The correlation coefficient between the two stocks is 0.61. If you invest 60% of your funds in Stock X and 40% in Stock Y.The standard deviation of your portfolio is, therefore ______%.

Let A, B, and C be the amounts invested in companies A, B, and C. If no more than 60% of the total investment can be in company B, thenGroup of answer choices-0.6A + 0.4B − 0.6C ≤ 0A − 0.6B + C ≤ 00.6A − B − 0.6C ≤ 0A − 0.4B + C ≤ 0