Question: Back to Assignment Attempts Average/6 1. Percentage changes You bought $15.25 worth of merchandise from a convertence store, but the final bill was $16.21. What

 Back to Assignment Attempts Average/6 1. Percentage changes You bought $15.25
worth of merchandise from a convertence store, but the final bill was
$16.21. What is the sales tax rate? O 7.89 O 6.5% O
8.0% O 7.49% The height of a glant redwood tree is 160

Back to Assignment Attempts Average/6 1. Percentage changes You bought $15.25 worth of merchandise from a convertence store, but the final bill was $16.21. What is the sales tax rate? O 7.89 O 6.5% O 8.0% O 7.49% The height of a glant redwood tree is 160 feet, and the height of an oak tree is 110 feet. Taking the height of the redwood tree as the base value, the percentage change in height from the redwood tree to the oak tree is: O-31.25% O 40.00% 0-50.00% -25.00% 0-30.00% The university bookstore sold 4,000 textbooks last year and 4,600 textbooks this year. By what percentage did textbook sales increase over last year's sales? O 15.00% 09.76% O 14.63% 09.09% O 14.294 This year, 5,000 of the students are women. Last year, 4,000 of the students at Big State University were women. What is the percentage change in women who attended Big State University this year compared to last year? 0 52.00% 0 20.00% 0 25.00% 0 27.50% 0 30.00% Illustration Suppose you have a stock portfolio that produced the following returns over the past three years: 5%, 30%, and 10%. The average return (arithmetic mean) of is our best guess of future returns, but it is not very informative about the portfolio's wealth. 10% If the port - 5% return, then our initial investment grows by the factor 1.05. Similarly, a 30% return increases the portfolio value by a factor of 1.30.25% Jose where the geometric average is more useful, because portfolio returns are factors that are multiplied by the portfolio's original wealth 15% The geome rage factor is: 20% Geometric Average Factor [(1.05) x (1.30) x (1.10)]^(1/3) 1.1451 Illustration Suppose you have a stock portfolio that produced the following returns over the past three years: 5%, 30%, and 10%. The average return (arithmetic means of is our best guess of future retums, but it is not very informative about the portfolio's wealth. If the portfolio has a 5% return, then our initial investment grows by the factor 105. Similarly, a 30% return increases the portfolio value by a factor of 1.30. This is a case where the geometric average is more useful, because portfolio returns are factors that are multiplied by the portfolio's original wealth The geometrie average factor ist Geometrie Average Factor (1.05) (1.30) (1.10)^(1/3) 1.1451

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