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4.68. (a) 32 > 243 (b) 192 > 243 (c) 40 > 243 (d) 242 > 243 0.1127 (d) 2.927 6pq) 3n2p2q2 4.72. (a) 1.5, 1.6 (b) 72, 90

In this section we discuss some of the simpler concepts within Mathematica. Each will be explained in greater detail in a subsequent chapter. Symbols are defined using any sequence of alphanumeric characters (letters, digits, and certain special characters) not beginning with a digit. Once defined, a symbol retains its value until it is changed, cleared, or removed. Arithmetic operations are performed in the obvious manner using the symbols +, , , and /. Exponentiation is represented by a caret, ^, so x^y means xy. Just as in algebra, a missing symbol implies multiplication, so 2a is the same as 2 a. Be careful, however, when multiplying two symbols, since ab represents the single symbol beginning with a and ending with b. To multiply a by b you must separate the two letters with or (on the Basic Math Input palette) or a space: a b, a b, or a b .

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p) (b) npq(1

Notice that the result of each calculation is displayed. This is sometimes annoying, and can be suppressed by using a semicolon (;) to the right of the instruction.

4.73. (a) 75.4 (b) 9

4.74. (a) 0.8767 (b) 0.0786 (c) 0.2991

a = 2; b = 3; c=a+b 5 Operations are performed in the following order: (a) exponentiation, (b) multiplication and division, (c) addition and subtraction. If the order of operations is to be modified, parentheses, ( ), must be used. Be careful not to use [ ] or { } for this purpose.

Consignment_Seller Seller_ID | Name | Addr | City | State | ZIP | Free_Precent Write SQL queries to report the following information: a Report all of the consignment sellers located in NY, and list them in order by their consignment fee percentages. SELECT name, fee_percent FROM CONSIGNMENT_SELLER WHERE state = 'NY' ORDER BY fee_percent; b Find all of the items in the store that are on consignment from Parker Smith . Report only the items for sale (Price_Sold is NULL). SELECT item_id, description FROM ( ITEM JOIN CONSIGNMENT_SELLER ON Consignment_Seller_ID = Seller_ID) WHERE name = 'Parker Smith' AND Price_Sold IS NULL; In all of these examples, the specific syntax may vary by database product. Here is the proper syntax for Microsoft Access: SELECT item_id, description FROM Item INNER JOIN CONSIGNMENT_SELLER ON Item.Consignment_Seller_ID = Consignment_Seller.Seller_ID WHERE name = 'Parker Smith' AND Price_Sold IS NULL; c Report the total of all sales during last March. SELECT SUM (Line_Item_Price) FROM (Sale JOIN Line_Item ON Invoice_No) WHERE Date LIKE '%2007-03%'; In Access: SELECT Sum (Line_item.line_item_price) FROM Sale INNER JOIN Line_item ON Sale.Invoice_no = Line_item.Invoice_No WHERE Sale.date Like "*3/*2007*"; d Find all the items on consignment from Parker Smith that sold this month. SELECT item_id FROM (Sale JOIN Line_Item ON Invoice_No) WHERE Date LIKE '%2007-11%' AND item_id IN (SELECT item_id FROM ( Item JOIN Consignment_seller ON Consignment_Seller_ID = Seller_ID) WHERE name = 'Parker Smith' AND Price_Sold IS NOT NULL);

4.75. (a) 0.0375 (b) 0.7123 (c) 0.9265 (d) 0.0154 (e) 0.7251 (f) 0.0395 4.76. (a) 0.9495 (b) 0.9500 (c) 0.6826 4.77. (a) 0.75 (b) 4.78. 0.995 1.86 (c) 2.08 (d) 1.625 or 0.849 (e) 1.645

4.79. 0.0668

list = {{a, b, c}, {d, e, f},{g, h, i}}; TableForm[list, TableHeadings Automatic] 1 1 a 2 d 2 b e 3 c f

4.80. (a) 20 (b) 36 (c) 227 (d) 40 4.81. (a) 93% (b) 8.1% (c) 0.47% (d) 15% 4.82. 84

list = {{a, b, c}, {d, e, f},{g, h, i}}; TableForm[list, TableHeadings {{"Row1","Row2","Row3"}, {"Column1","Column2","Column3"}}] Column1 Row1 a Row2 d Row3 g

4.83. (a) 61.7% (b) 54.7% 4.85. (a) 1.15 (b) 0.77 4.87. (a) 0.2511 (b) 0.1342 4.89. 0.0089

4.84. (a) 95.4% (b) 23.0% (c) 93.3% 4.86. (a) 0.9962 (b) 0.0687 (c) 0.0286 (d) 0.0558 4.88. (a) 0.0567 (b) 0.9198 (c) 0.6404 (d) 0.0079

list = {{a, b, c}, {d, e, f}, {g, h, i}}; TableForm[list, TableHeadings {{"Row1","Row2","Row3"}, {"Column1","Column2","Column3"}},

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