# d. Could you represent the profit for n copies in other different ways?

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2 2. Suppose the studio receives income of I million dollars from the film. a. Write an expression for the total payment to the writer, the director, and the leading actors in a form that shows the breakdown to each person or group. b. Write another expression for the total payment that shows the combined percent of the film income that is paid out to the writer, the director, and the leading actors. 3. A movie studio will have other costs too. For example, there will be costs for shooting and editing the film. Suppose those costs are \$20 million. a. Assume that the \$20 million for shooting and editing the film and the payments to the writer, the director, and the leading actors are the only costs for the film. What will the studio s profit be if the income from the film is \$50 million? b. Consider the studio s profit (in millions of dollars) when the income from the film is I million dollars. i. Write an expression for calculating the studio s profit that shows the separate payments to the writer, the director, and the leading actors. ii. Write another expression for calculating the studio s profit that combines the payments to the writer, the director, and the leading actors. iii. Is the following expression for calculating the studio s profit correct? How do you know? I ( I) iv. Write another expression for calculating the studio s profit and explain what that form shows. 4. Income Consider the theater income during a month when they have n customers. a. Write an expression for calculating the theater s income that shows separately the income from ticket sales and the income from the concession stand sales. b. Write another expression for calculating income that shows the total income received per person.

3 5. Expenses Suppose that the theater has to send 35% of its income from ticket sales to the movie studio releasing the film. The theater s costs for maintain the concession stand stock average about 15% of concession stand sales. Suppose also that the theater has to pay rent, electricity, and staff salaries of about \$15,000 a month. a. Consider the theater s expenses when the theater has n customers during a month. i. How much will the theater have to send to movie studios? ii. How much will the theater have to spend to restock the concession stand? iii. How much will the theater have to spend for rent, electricity, and staff salaries? b. Write two expressions for calculating the theater s total expenses, one that shows the breakdown of expenses and another that is as short as possible. 6. Profit Consider next the theater s profit for a month in which the theater has n customers. a. Write an expression for calculating the theater s profit that shows each component of the income and each component of the expenses. b. Write another expression for calculating the theater s profit that shows the total income minus the total expenses. c. Write another expression for calculating the theater s profit that is as short as possible. 7. Taxes The movie theater charges \$8 per admission ticket sold and receives an average of \$3 per person from the concession stand. The theater has to pay taxes on its receipts. Suppose the theater has to pay taxes equal to 6% of its receipts. a. Consider the tax due if the theater has 1000 customers. i. Calculate the tax due for ticket sales and the tax due for concession stand sales, and then calculate the total tax due. ii. Calculate the total receipts from ticket sales and concession stand sales combined, then calculate the tax due. b. Write two expressions for calculating the tax due if the theater has n customers, one for each way of calculating the tax due described in Part a.

4 8. In Problem 6, you wrote expressions for the monthly theater profit after all operating expenses. A new proposal will tax profits only, but at 8%. Here is one expression for the tax due under this new proposal. 0.08(7.75n 15000) a. Is the expression correct? How can you be sure? b. Write an expression for calculating the tax due under the new proposal that is as short as possible. Show how you obtained your expression. Explain how you could check that your expression is equivalent to the one given above. Lesson Summary: Summarize the Mathematics (STM) pg. 218 In many situations, two people can suggest expressions for linear functions that look quite different but are equivalent. For example, these two symbolic expressions for linear functions are equivalent. 15x (12 + 7x) and 8x 12 a. What does it mean for these two expressions to be equivalent? b. How could you test the equivalence of these two expressions using tables and graphs? c. Explain how you might reason from the first expression to produce the second expression.

5 Special Topics: U3. L3. Inv 2 Homework: Name: Lesson Target: Being able to formulate linear equations and inequalities and solutions to them using tables, graphs, and formal reasoning methods. Warm Up: Many college basketball teams play in winter tournaments sponsored by businesses that want the advertising opportunity. For one such tournament, the projected income and expenses are as follows. Income is \$60 per ticket sold, \$75,000 from television and radio broadcast rights, and \$5 per person from concession stand sales. Expenses are \$200,000 for the colleges, \$50,000 for rent of the arena and its staff, and a tax of \$2.50 per ticket sold. a. Find the projected income, expenses, and profit if 15,000 tickets are sold for the tournament. b. Write two equivalent expressions for tournament income if n tickets are sold. In one expression, show each source of income. In the other, rearrange and combine the income components to give the shortest possible expression. INVESTIGATION: The Same, Yet Different (pg. 219) 9. These expressions might represent the profit for a given number of sales. Using your thinking from Investigation 1 as a guide, write at least two different but equivalent expressions for each. a. 8x 3x 2x 50 c. 0.8(10n 30) b. 6a (20 + 4a) d. t t 10. Think about how you might convince someone else that the expressions you wrote in Problem 1 are, in fact, equivalent. a. How might you use tables and graphs to support your claim? b. How might you argue that two expressions are equivalent without the use of tables or graphs? What kind of evidence do you find more convincing? Why?

6 11. Determine which of the following pairs of expressions are equivalent. If a pair of expressions is equivalent, explain how you might justify the equivalence. If a pair is not equivalent, show that the pair is not equivalent. a. 3.2x + 5.4x and 8.6x e. 8x 2(x 3) and 6x 6 b. 3(x 2) and 6 3x f. 3x + 7y 21 and 10xy + (-21) c. 4y + 7y 12 and y g. 8y+12 4 and 2y + 3 d. 7x + 14 and 7(x + 2) h. x + 4 and 3(2x + 1) 5x When you are given an expression and asked to write an equivalent expression that does not contain parentheses, this is called expanding the expression. Use the distributive property to rewrite the following expressions in expanded form. a. 4(y + 2) d. -7(4 + x) b. (5 x)(3y) e. (16x 8) 4 c. -2(y 3) f. 1 (2x + 3) 3

7 13. When you are given and expression and asked to write an equivalent expression that gives a product, this is called factoring the expression. For example, in Problem 4 Part a you wrote 4(y + 2) = 4y + 8. Writing 4y + 8 as 4(y + 2) is said to be writing 4y + 8 in factored form. Use the distributive property to rewrite the following expressions in factored form. a. 2x + 6 d x b. 20 5y e. 3x + 15y c. 6y 9 f. xy 7x 14. Using the distributive property to add or subtract products with common factors is called combining like terms. Use the distributive property to rewrite the following expression in equivalent shorter form by combining like terms. a. 7x + 11x d x 5 7x b. 7x 11x e. 3x 4-2x + x 4 c y y f. 10x 5y + 3y 2 4x Write each of the following expressions in its simplest equivalent form by expanding and then combining like terms. a. 7(3y 2) + 6y e x 9 3 b (x + 4) + 7x f. 5(x + 3) 4x+2 2 c x 5(1 7x) g. 7y + 4(3y 11) d. 10 (5y + 3) h. 8(x + 5) 3(x 2)

8 16. Write each of the following expressions in equivalent form by combining like terms and then factoring. a x + 5 6x c. 20x x b. x 10 + x + 2 d. 24 5x 4 + 6x 8 + 2x 17. When simplifying an expression, it is easy to make mistakes. Some of the pairs of expressions below are equivalent and some are not. If a pair of expressions is equivalent, describe the properties of numbers and operations that justify equivalence. If a pair is not equivalent, correct the mistake. a. 2(x 1) and 2x 1 d. 6x+12 6 and x + 12 b. 4(3 + 2x) and x e. 5x 2 + 3x and 8x 2 c. 9 (x + 7) and 16 x f. 4x x + 2 and 6 Lesson Summary: Summarize the Mathematics (STM) pg. 223 In this investigation, you applied key properties of numbers and operations to evaluate the equivalence of expressions and to create equivalent expressions. d. Summarize these algebraic properties in your own words and give one example of how each property is used in writing equivalent expression. e. How can you tell if expressions such as those in this investigation are in simplest form? f. What are some easy errors to make that may require careful attention when writing expressions in equivalent forms? How can you avoid making those errors?

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