{"text_format":"3","workbook":"xlsx","n_sheets":4,"sheets":["SquareWave","TriangleWave","SawtoothWave","Sheet2"],"not_rendered":{"charts":3,"images":11,"macros":1,"defined_names":22,"comments":3},"read":"whole","date_system":"1900"}

{"sheet":"SquareWave","index":0,"n_rows":41,"n_cols":9,"rows_kept":41,"merged":[[34,2,34,3]]}
[null,"      Fourier Approximations"]
[null,null,"  to a Square Wave"]
[]
[null,"        This DIGMath module illustrates "]
[null,"   the successive Fourier approximations   "]
[null,null,"     to a square wave,"]
[null,null,"     which is periodic"]
[null,null,"      with period 2p."]
[]
[]
[]
["Select all the Fourier approximations you want to see  "]
[]
[null,true]
[]
[null,false,{"$nulls":4},"The Fourier approximations are:"]
[null,true,{"$nulls":5},{"$f":"IF(B14=TRUE,\"n = 1:\",\"\")","v":"n = 1:"},{"$f":"IF(B14=TRUE,\"1/2 + 2/pi sin x\",\"\")","v":"1/2 + 2/pi sin x"}]
[]
[null,true,{"$nulls":5},{"$f":"IF(B16=TRUE,\"n = 3:\",\"\")","v":""},{"$f":"IF(B16=TRUE,\"1/2 + 2/pi sin x + 2/3pi sin (3x)\",\"\")","v":""}]
[]
[null,true,{"$nulls":5},{"$f":"IF(B19=TRUE,\"n = 5:\",\"\")","v":"n = 5:"},{"$f":"IF(B19=TRUE,\"1/2 + 2/pi sin x + 2/3pi sin (3x) + 2/5pi sin (5x)\",\"\")","v":"1/2 + 2/pi sin x + 2/3pi sin (3x) + 2/5pi sin (5x)"}]
[]
[{"$nulls":7},{"$f":"IF(B21=TRUE,\"n = 7:\",\"\")","v":"n = 7:"},{"$f":"IF(B21=TRUE,\"1/2 + 2/pi sin x + 2/3pi sin (3x) + 2/5pi sin (5x) + 2/7pi sin (7x)\",\"\")","v":"1/2 + 2/pi sin x + 2/3pi sin (3x) + 2/5pi sin (5x) + 2/7pi sin (7x)"}]
[]
[]
["Click each item below for suggestions and investigations"]
[null,"   Item 1"]
[null,"   Item 2"]
[null,"   Item 3"]
[null,"   Item 4"]
[]
[]
[]
["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":"TriangleWave","index":1,"n_rows":43,"n_cols":8,"rows_kept":43,"merged":[[36,2,36,3]]}
[null,"      Fourier Approximations"]
[null,null,"to a Triangle Wave"]
[]
[null,"        This DIGMath module illustrates "]
[null,"    the successive Fourier approximations   "]
[null,null,"     to a triangle wave,"]
[null,null,"      which is periodic"]
[null,null,"       with period 2."]
[]
[]
[]
["Select all the Fourier approximations you want to see  "]
[]
[null,true]
[]
[null,true,{"$nulls":4},"The Fourier approximations are:"]
[null,true,{"$nulls":4},{"$f":"IF(B14=TRUE,\"n = 1:\",\"\")","v":"n = 1:"},{"$f":"IF(B14=TRUE,\"1/2 - 4/pi^2 cos (pi* x)\",\"\")","v":"1/2 - 4/pi^2 cos (pi* x)"}]
[]
[null,true,{"$nulls":4},{"$f":"IF(B16=TRUE,\"n = 3:\",\"\")","v":"n = 3:"},{"$f":"IF(B16=TRUE,\"1/2 - 4/pi^2 cos (pi* x) - 4/9pi^2 cos (3pi*x)\",\"\")","v":"1/2 - 4/pi^2 cos (pi* x) - 4/9pi^2 cos (3pi*x)"}]
[]
[null,true,{"$nulls":4},{"$f":"IF(B19=TRUE,\"n = 5:\",\"\")","v":"n = 5:"},{"$f":"IF(B19=TRUE,\"1/2 - 4/pi^2 cos (pi* x) - 4/9pi^2 cos (3pi*x) - 4/25pi^2 cos(5pi*x)\",\"\")","v":"1/2 - 4/pi^2 cos (pi* x) - 4/9pi^2 cos (3pi*x) - 4/25pi^2 cos(5pi*x)"}]
[]
[{"$nulls":6},{"$f":"IF(B21=TRUE,\"n = 7:\",\"\")","v":"n = 7:"},{"$f":"IF(B21=TRUE,\"1/2 - 4/pi^2 cos (pi* x) - 4/9pi^2 cos (3pi*x) - 4/25pi^2 cos(5pi*x) - 4/49pi^2 cos(7pi*x)\",\"\")","v":"1/2 - 4/pi^2 cos (pi* x) - 4/9pi^2 cos (3pi*x) - 4/25pi^2 cos(5pi*x) - 4/49pi^2 cos(7pi*x)"}]
[]
[]
[]
[]
["Click each item below for suggestions and investigations"]
[null,"   Item 1"]
[null,"   Item 2"]
[null,"   Item 3"]
[null,"   Item 4"]
[]
[]
[]
["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":"SawtoothWave","index":2,"n_rows":41,"n_cols":8,"rows_kept":41,"merged":[[34,2,34,3]]}
[null,"      Fourier Approximations"]
[null,null,"to a Sawtooth Wave"]
[]
[null,"        This DIGMath module illustrates "]
[null," the successive Fourier approximations   "]
[null,null,"     to a sawtooth wave,"]
[null,null,"      which is periodic"]
[null,null,"       with period p."]
[]
[]
[]
["Select all the Fourier approximations you want to see  "]
[]
[null,true]
[]
[null,true,{"$nulls":4},"The Fourier approximations are:"]
[null,true,{"$nulls":4},{"$f":"IF(B14=TRUE,\"n = 1:\",\"\")","v":"n = 1:"},{"$f":"IF(B14=TRUE,\"1/2 - sin (pi* x)/pi\",\"\")","v":"1/2 - sin (pi* x)/pi"}]
[]
[null,true,{"$nulls":4},{"$f":"IF(B16=TRUE,\"n = 2:\",\"\")","v":"n = 2:"},{"$f":"IF(B16=TRUE,\"1/2 - [ sin (pi* x) + sin (2pi*x)/2] / pi\",\"\")","v":"1/2 - [ sin (pi* x) + sin (2pi*x)/2] / pi"}]
[]
[null,true,{"$nulls":4},{"$f":"IF(B19=TRUE,\"n = 3:\",\"\")","v":"n = 3:"},{"$f":"IF(B19=TRUE,\"1/2 - [ sin (pi* x) + sin (2pi*x)/2 + sin (3pi*x)/3]/ pi\",\"\")","v":"1/2 - [ sin (pi* x) + sin (2pi*x)/2 + sin (3pi*x)/3]/ pi"}]
[]
[{"$nulls":6},{"$f":"IF(B21=TRUE,\"n = 4:\",\"\")","v":"n = 4:"},{"$f":"IF(B21=TRUE,\"1/2 - [ sin (pi* x) + sin (2pi*x)/2 + sin (3pi*x)/3 + sin (4pi*x)/4 ]/ pi\",\"\")","v":"1/2 - [ sin (pi* x) + sin (2pi*x)/2 + sin (3pi*x)/3 + sin (4pi*x)/4 ]/ pi"}]
[]
[]
["Click each item below for suggestions and investigations"]
[null,"   Item 1"]
[null,"   Item 2"]
[null,"   Item 3"]
[null,"   Item 4"]
[]
[]
[]
["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":3,"n_rows":260,"n_cols":35,"rows_kept":260}
["xMin =",{"$f":"-2*PI()","v":-6.283185307179586},"x","n = 1","n = 3","n = 5","n = 7","n=1","n = 3","n = 5","n = 7",null,"xMin =",-2,"x","n = 1","n = 3","n = 5","n = 7","n=1","n = 3","n = 5","n = 7",null,"xMin =",-3.14,"x","n = 1","n = 2","n = 3","n = 4","n = 1","n = 2","n = 3","n = 4"]
["xMax =",{"$f":"3*PI()","v":9.42477796076938},{"$nulls":5},"For graphing",{"$nulls":4},"xMax =",4,{"$nulls":5},"For graphing",{"$nulls":4},"xMax =",6.28,{"$nulls":5},"For graphing"]
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