Pre-Calc/Monopoly Quiz Appropriate cost of Boardwalk According to your trend line model, what would be the appropriate cost for landing on Boardwalk?  No comma is needed.  Round to nearest cent.

]]> 1.0000000 0.3333333 0 0 1637.29 <question><correctAnswers><correctAnswer></correctAnswer><correctAnswer id="1"></correctAnswer><correctAnswer id="2"></correctAnswer></correctAnswers></question> Bosco Blvd The new Bosco Blvd costs $700 for landing on it with a hotel.  How many spaces from GO is it?  Round to the nearest space (ones).

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 1.0000000 0.3333333 0 0 11 11.4 <question><correctAnswers><correctAnswer></correctAnswer><correctAnswer id="1"></correctAnswer><correctAnswer id="2"></correctAnswer></correctAnswers></question> Dore Drive Use your linear model to find the cost of Dore Drive, which is to be placed at the 46th space.  Round to the nearest cent.

 

]]> 1.0000000 0.3333333 0 0 1875.16]]> 1875.15 <question><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1875</mn><mo>.</mo><mn>16</mn></math>]]></correctAnswer><correctAnswer id="1"></correctAnswer><correctAnswer id="2"></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Equation of Linear Model Give the equation in «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»y«/mi»«mo»=«/mo»«mi»m«/mi»«mi»x«/mi»«mo»+«/mo»«mi»b«/mi»«/math» form for the cost of landing on a space with a hotel on it for any number of spaces from GO.

]]> 1.0000000 0.3333333 0 true true ABCD Your answer is correct.

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»y«/mi»«mo»=«/mo»«mn»33«/mn»«mo».«/mo»«mn»981«/mn»«mi»x«/mi»«mo»+«/mo»«mn»312«/mn»«mo».«/mo»«mn»03«/mn»«/math»

]]> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»y«/mi»«mo»=«/mo»«mn»312«/mn»«mo».«/mo»«mn»03«/mn»«mi»x«/mi»«mo»+«/mo»«mn»33«/mn»«mo».«/mo»«mn»981«/mn»«/math»

]]> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»y«/mi»«mo»=«/mo»«mn»33«/mn»«mo».«/mo»«mn»981«/mn»«mi»x«/mi»«mo»-«/mo»«mn»78«/mn»«mo».«/mo»«mn»03«/mn»«/math»

]]> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»y«/mi»«mo»=«/mo»«mn»78«/mn»«mo».«/mo»«mn»058«/mn»«mi»x«/mi»«mo»+«/mo»«mn»312«/mn»«mo».«/mo»«mn»03«/mn»«/math»

]]> Correct Equation Not Shown

]]> <question><correctAnswers><correctAnswer></correctAnswer></correctAnswers></question> McWhinnie Lane Use your linear model to find the cost of McWhinnie Lane at the 48th space.  Round to the nearest cent.

]]> 1.0000000 0.3333333 0 0 1943.12 <question><correctAnswers><correctAnswer></correctAnswer><correctAnswer id="1"></correctAnswer><correctAnswer id="2"></correctAnswer></correctAnswers></question>