{"text_format":"3","workbook":"xlsx","n_sheets":3,"sheets":["Sheet1","Sheet2","Sheet3"],"not_rendered":{"charts":3,"images":4,"macros":1,"defined_names":10,"comments":1},"read":"whole","date_system":"1900"}

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["Minimum Distance from Point to Parabola"]
[{"$nulls":5}," "]
[null,"This DIGMath module lets you investigate "]
[null,"         the calculus problem of finding"]
[null,"        the point on the parabola y = x2"]
[null,"     that is closest to a given point (a, b)."]
[]
[]
["The particular point is at (a, b)."]
["What is a (from -3 to 3)?"]
[{"$nulls":3},3,{"$f":"(D11-3)/1","v":0},"= a"]
[]
["What is b (from -5 to 10)?"]
[{"$nulls":3},13,{"$f":"(D14-5)/1","v":8},"= b"]
[]
[]
[]
["Click each item below for suggestions and investigations"]
[null,null,"   Item 1"]
[null,null,"   Item 2"]
[null,null,"   Item 3"]
[]
[{"$nulls":10}," Select a point x0 on the parabola (-4 to 4):",{"$nulls":3},{"$f":"-4+N24*dx","v":2.6879999999999997},"= x0"]
[{"$nulls":13},209]
["To access/download all the DIGMath Apps for Calculus"]
["      Click this link:",null,"DIGMath for Calculus",{"$nulls":7},"The corresponding height on the parabola =",{"$nulls":3},{"$f":"x0^2","v":{"v":7.225343999999999,"d":"7.2"}}]
[]
["Created by:  Sheldon P. Gordon   ",{"$nulls":10},"        The distance to the point is D =",null,null,{"$f":"Sheet2!I17","v":{"v":2.8193290692815505,"d":"2.8"}}]
["                      Farmingdale State College    "]
["Development of this module was supported by the ",{"$nulls":10},"    The value of the derivative is D' = ",null,null,{"$f":"Sheet2!I25","v":-0.5278300131675523}]
["NSF's Division of Undergraduate Education  "]
["under grants DUE-0310123 and DUE-0442160.",{"$nulls":10},"The formula for the distance function is:"]

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[null,"x","y","Dist L","Deriv",null,"xMin =",-4]
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