Exam 2: Linear Equations, Inequalities, and Applications

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Solve the equation. - x=1.1|x|=1.1

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Find the indicated intersection or union. -Let A={1,7,11,18,22}A=\{1,7,11,18,22\} and B={7,18,22,26}B=\{7,18,22,26\} . Write the set ABA \cap B .

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Solve the equation. - 0.5(30,000)+0.15p=0.02(30,000+p)-0.5(30,000)+0.15 \mathrm{p}=0.02(30,000+\mathrm{p})

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Decide if the statement is . --2 is a solution of 7x+6x=267 x+6 x=-26 .

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For the compound inequality, give the solution set in both interval and graph forms. - 11<4x+9-11<4 x+9 and 2x5<72 x-5<-7  For the compound inequality, give the solution set in both interval and graph forms. - -11<4 x+9  and  2 x-5<-7

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Each of six decorators has to paint a room (walls only) and put a wallpaper border around the room at the ceiling. One gallon of paint covers 400sqft400 \mathrm{sq} \mathrm{ft} , and one roll of border contains five yards. Each decorator has one gallon of paint and three rolls of border. -The list gives the name of each decorator and the size of the room.  Each of six decorators has to paint a room (walls only) and put a wallpaper border around the room at the ceiling. One gallon of paint covers  400 \mathrm{sq} \mathrm{ft} , and one roll of border contains five yards. Each decorator has one gallon of paint and three rolls of border. -The list gives the name of each decorator and the size of the room.    Give the names of the decorators who will have neither enough paint nor enough border. (Assume a ceiling height of  8^{\prime}  for each room.) Give the names of the decorators who will have neither enough paint nor enough border. (Assume a ceiling height of 88^{\prime} for each room.)

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Solve the investment problem. -A merchant has coffee worth $5\$ 5 a pound that she wishes to mix with 80 pounds of coffee worth $8\$ 8 a pound to get a mixture worth $7\$ 7 a pound. How many pounds of the $5\$ 5 coffee should be used?

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Solve the problem. -The two largest oil spills together released 317 million gallons of oil into the oceans. The smaller of the two released 37 million gallons less than the larger of the two. How many million gallons of oil did the larger one release?

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Decide whether the following is an expression or an equation. Simplify any expression or solve any equation. - 7x(5x1)=27 \mathrm{x}-(5 \mathrm{x}-1)=2

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"You win if your card contains the number 23 or the number 45" is an example of union applied to a real-life situation.

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Solve. - 9y2+wyx=0-9 y^{2}+w y-x=0 for ww

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Solve the equation. - 7x+33+2=2x7\frac{7 x+3}{3}+2=-\frac{2 x}{7}

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Find the indicated intersection or union. -Let A={4,8,12,16}\mathrm{A}=\{4,8,12,16\} and B={8,16,20,26}\mathrm{B}=\{8,16,20,26\} . Write the set AB\mathrm{A} \cup \mathrm{B} .

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Translate the verbal phrase into a mathematical expression. Use x to represent the unknown number. -Four times a number added to 9

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Solve the problem. -Fantastic Flags, Inc. finds that the cost to make xx flags is C=9x+19,071C=9 x+19,071 , while the revenue produced from them is R=23x\mathrm{R}=23 \mathrm{x} ( C\mathrm{C} and R\mathrm{R} are in dollars). What is the smallest whole number of flags, xx , that must be sold for the company to show a profit?

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(AB)C=A(BC)(A \cap B) \cap C=A \cap(B \cap C)

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Solve the equation. - y12+9=14\frac{y}{12}+9=14

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Solve the equation. - b144=2\frac{b}{14}-4=-2

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Solve the problem. -A cashier has a total of 136 bills, made up of fives and tens. The total value of the money is $930\$ 930 . How many ten-dollar bills does the cashier have?

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Solve the problem. -A woman has $1.70\$ 1.70 in dimes and nickels. She has 2 more dimes than nickels. How many nickels does she have?

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