{"text_format":"3","workbook":"xlsx","n_sheets":3,"sheets":["h in terms of r","r in terms of h","Sheet2"],"not_rendered":{"charts":2,"images":4,"defined_names":19,"comments":2},"read":"whole","date_system":"1900"}

{"sheet":"h in terms of r","index":0,"n_rows":35,"n_cols":16,"rows_kept":35,"merged":[[28,2,28,4]]}
[null,"      Contours of the Volume "]
[null,"         Function for a Cone"]
[]
[null,"This DIGMath module lets you investigate "]
[null,null,"    the contour diagrams"]
[null,"      of the volume function V =ap r2h"]
[null,"               for a right-circular cone"]
[null,"                 with h in terms of r."]
[]
[]
["  Three contours shown correspond to V = 10,  V = 30, and  V = 50."]
[]
["Select another value ( 0 to 50) for V =",{"$nulls":3},{"$f":"G13","v":19},null,19]
[{"$nulls":9},"        Trace along the contours at  r0  =",{"$nulls":3},{"$f":"L15/10","v":2.8}]
[{"$nulls":11},28,{"$f":"a+L15*(b-a)/100","v":-1.7599999999999998}]
[null,"The interval used is from r = 0  to  r = 10."]
[]
[{"$nulls":9},"        At the tracing point  r0 =",null,null,{"$f":"x0","v":2.8}]
["Click each item below for suggestions and investigations"]
[null,"   Item 1",{"$nulls":7},"   the value of h on the contour with V = 10 is",{"$nulls":5},{"$f":"Sheet2!B11","v":{"v":1.2180225236624644,"d":"1.22"}}]
[null,"   Item 2",{"$nulls":7},"   the value of h on the contour with V = 30 is",{"$nulls":5},{"$f":"Sheet2!B24","v":{"v":3.6540675709873933,"d":"3.65"}}]
[null,"   Item 3",{"$nulls":7},"   the value of h on the contour with V = 50 is",{"$nulls":5},{"$f":"Sheet2!B34","v":{"v":6.0901126183123235,"d":"6.09"}}]
[null,"   Item 4",{"$nulls":7},{"$f":"\"   the value of h on the contour with V = \"&TEXT(D,\"#\")&\" is\"","v":"   the value of h on the contour with V = 19 is"},{"$nulls":5},{"$f":"Sheet2!B44","v":{"v":2.3142427949586826,"d":"2.31"}}]
[null,"   Item 5"]
[]
[]
[]
["To access/download all the DIGMath Apps for Calculus"]
["     Click this link:",null,"DIGMath for Calculus"]
[]
["Created by:  Sheldon P. Gordon   "]
["                      Farmingdale State College    "]
["Development of this module was supported by the "]
["NSF's Division of Undergraduate Education  "]
["under grants DUE-0310123 and DUE-0442160."]

{"sheet":"r in terms of h","index":1,"n_rows":35,"n_cols":16,"rows_kept":35,"merged":[[28,2,28,4]]}
[null,"      Contours of the Volume "]
[null,"         Function for a Cone"]
[]
[null,"This DIGMath module lets you investigate "]
[null,null,"    the contour diagrams"]
[null,"      of the volume function V =ap r2h"]
[null,"             for a right-circular cone"]
[null,"                 with r in terms of h."]
[]
[]
[" Three contours shown correspond to V = 10,  V = 30, and  V = 50."]
[]
["Select another value ( 0 to 50) for V =",{"$nulls":3},{"$f":"G13","v":21},null,21]
[{"$nulls":9},"        Trace along the contours at  h0  =",{"$nulls":3},{"$f":"L15/10","v":0.9}]
[{"$nulls":11},9,{"$f":"a+L15*(b-a)/100","v":-3.2800000000000002}]
[null,"The interval used is from h = 0  to h = 10."]
[]
[{"$nulls":9},"        At the tracing point  h0 =",null,null,{"$f":"x00","v":0.9}]
["Click each item below for suggestions and investigations"]
[null,"   Item 1",{"$nulls":7},"   the value of r on the contour with V = 10 is",{"$nulls":5},{"$f":"Sheet2!E11","v":{"v":3.2573500793527996,"d":"3.26"}}]
[null,"   Item 2",{"$nulls":7},"   the value of r on the contour with V = 30 is",{"$nulls":5},{"$f":"Sheet2!E24","v":{"v":5.641895835477563,"d":"5.64"}}]
[null,"   Item 3",{"$nulls":7},"   the value of r on the contour with V = 50 is",{"$nulls":5},{"$f":"Sheet2!E34","v":{"v":7.283656203947194,"d":"7.28"}}]
[null,"   Item 4",{"$nulls":7},{"$f":"\"   the value of r on the contour with V = \"&TEXT(D,\"#\")&\" is\"","v":"   the value of r on the contour with V = 19 is"},{"$nulls":5},{"$f":"Sheet2!E44","v":{"v":4.720348719413148,"d":"4.72"}}]
[null,"   Item 5"]
[]
[]
[]
["To access/download all the DIGMath Apps for Calculus"]
["      Click this link:",null,"DIGMath for Calculus"]
[]
["Created by:  Sheldon P. Gordon   "]
["                      Farmingdale State College    "]
["Development of this module was supported by the "]
["NSF's Division of Undergraduate Education  "]
["under grants DUE-0310123 and DUE-0442160."]

{"sheet":"Sheet2","index":2,"n_rows":102,"n_cols":11,"rows_kept":102}
["a =",-4,null,"a =",-4,null,"h","V = 10","V = 30","V = 50","V = DD"]
["b =",4,null,"b =",4,null,0.01,{"$f":"SQRT(3*10/G2/PI())","v":{"v":30.90193616185517,"d":"30.9"}},{"$f":"SQRT(3*30/G2/PI())","v":{"v":53.52372348458314,"d":"53.5"}},{"$f":"SQRT(3*50/G2/PI())","v":{"v":69.0988298942671,"d":"69.1"}},{"$f":"SQRT(3*DD/G2/PI())","v":{"v":44.78115991081385,"d":"44.8"}}]
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["V = 10",null,null,"V = 10",null,null,0.4,{"v":4.886025119029199,"d":"4.9"},{"v":8.462843753216344,"d":"8.5"},{"v":10.925484305920792,"d":"10.9"},{"v":7.080523079119723,"d":"7.1"}]
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["V =30",null,null,"V =30",null,null,1.4000000000000001,{"v":2.6116902826540898,"d":"2.6"},{"v":4.523580263190806,"d":"4.5"},{"v":5.839917008190185,"d":"5.8"},{"v":3.78469878303024,"d":"3.8"}]
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["V = 50",null,null,"V = 50",null,null,2.400000000000001,{"v":1.9947114020071632,"d":"2.0"},{"v":3.454941494713354,"d":"3.5"},{"v":4.460310290381927,"d":"4.5"},{"v":2.890611442640554,"d":"2.9"}]
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