{"text_format":"3","workbook":"xls","n_sheets":1,"sheets":["Sheet1"],"not_rendered":{"images":7,"external_links":1,"defined_names":1},"read":"whole","date_system":"1900","formulas":"cached_only"}

{"sheet":"Sheet1","index":0,"n_rows":18,"n_cols":97,"rows_kept":18,"merged":[[8,1,9,1],[8,3,8,6],[8,7,8,8],[8,10,8,15],[8,17,8,22],[8,32,9,32],[8,33,9,33],[8,39,8,40],[8,43,9,45],[8,49,9,49],[8,50,9,51],[8,54,10,57],[8,61,9,61],[8,62,9,63],[8,79,9,79],[8,80,9,82],[8,84,8,86],[8,87,8,89],[8,90,8,92],[8,93,8,94],[9,4,9,5],[9,10,10,10],[9,12,10,12],[9,14,10,14],[9,15,10,15],[9,17,10,17],[9,19,10,19],[9,21,10,21],[9,22,10,22],[9,25,11,28],[9,36,10,37],[9,65,9,71],[9,72,10,72],[9,74,10,74],[9,75,10,75],[9,85,9,89],[9,91,9,94],[10,1,15,1],[10,4,10,5],[10,7,10,8],[10,62,10,63],[10,85,10,89],[10,91,10,94],[11,4,11,6],[11,7,11,8],[11,10,11,15],[11,32,12,32],[11,33,12,33],[11,43,11,45],[11,49,12,49],[11,50,12,51],[11,54,12,57],[11,61,12,61],[11,62,12,63],[11,67,11,70],[11,79,12,79],[11,80,12,82],[11,85,11,89],[11,91,11,94],[12,4,12,5],[12,10,13,10],[12,12,13,12],[12,14,13,14],[12,15,13,15],[12,17,13,17],[12,19,13,19],[12,21,13,21],[12,22,13,22],[12,25,13,28],[12,36,13,37],[12,85,12,89],[12,91,12,94],[13,7,13,8],[13,44,14,44],[13,45,14,45],[13,55,14,55],[13,56,14,57],[13,67,13,70],[13,72,14,72],[13,74,14,74],[13,75,14,75],[13,85,13,89],[13,91,13,94],[14,4,14,5],[14,7,14,8],[14,26,15,26],[14,27,15,28],[14,32,15,32],[14,33,15,33],[14,49,15,49],[14,50,15,51],[14,61,15,61],[14,62,15,63],[14,79,15,79],[14,81,15,81],[14,82,15,82],[14,85,14,89],[14,91,14,94],[15,4,15,6],[15,10,16,10],[15,12,16,12],[15,14,16,14],[15,15,16,15],[15,17,16,17],[15,19,16,19],[15,21,16,21],[15,22,16,22],[15,65,15,67],[15,68,15,70],[15,73,15,74],[15,85,15,89],[15,91,15,94],[16,0,16,1],[16,3,16,6],[16,84,16,94]],"flags":["formulas_cached_only"]}
[]
[]
[]
[]
[]
[{"$nulls":5},0]
[]
[]
[null,"Multiple Trigonometric Calculator,  by                                             David-Alyy@TechForText.com, © 2010","Section 1","The Multiple Trigonometric Calculator By David-Alyy@TechForText.com",{"$nulls":3}," The hypotenuse C, calculated with trigonometry",null,"Section ","This gray section has the six basic trigonometric functions",{"$nulls":6},"The three functions below are reciprocals of the functions on the left.",{"$nulls":5},"Section ",{"$nulls":7},"b2[Tan(A)]","=",5000,"Section ",{"$nulls":6},"Section ",null,"The four formulas in this orange section can be used to calculate the Perimeter to Area Ratio of a right triangle",{"$nulls":4},"2( 1+[Cot(A)]+[Csc(A)] ) ","=",0.06828427,null,"Section ",null,"The four formulas in this brown section can be used to calculate the Area to Perimeter Ratio of a right triangle.  These formulas are reciprocals of the formulas in the orange section.",{"$nulls":5},"a[Cot(A)]","=",14.644661,null,"Section ",{"$nulls":13},"Tan(A)2","=",0.5,null,null,"Section ","Angle A (Degrees) =",null,null,45,null,null,"Angle B (Degrees) =",null,null,45,null,null,"There are 8 sections to this website, which can be seen by scrolling to the left."]
[null,null," Angle B (Degrees) =",45,"Brackets, [  ] are used on this ",null,"         ","a[CSC(A)] =",141.4213562373,2," SIN(A)  = ","a","=",100,"=",0.7071067812,"Reciprocals","  CSC(A) =","c","=",141.4213562373,"=",1.4142135624,3,null,"The four formulas in this black section can be used to calculate the area of a right triangle.  The calculated area displayed is for the red triangle, based on the numbers you entered in the two pink boxes. ",{"$nulls":5},2,null,null,4,null,"The four formulas in this violet section can be used to calculate the perimeter of a right triangle.",{"$nulls":4},5,{"$nulls":6},"a[Cot(A)]",{"$nulls":3},6,{"$nulls":7},"2( 1+[Cot(A)]+[Csc(A)] ) ",{"$nulls":3},7,"This pink section has trigonometric identities.",{"$nulls":6},"SIN(A)=","Tan(A)","=",0.7071067812,null,null,"Sec(A)2",{"$nulls":4},8,"Angle A, in Radians =",0.7853981633974483,{"$nulls":4},"Angle B in Radians =",0.7853981633974483,{"$nulls":4},"The Multiple Trigonometric Calculator "]
["For information on the TechForText Network, left click on these words","Change the numbers in the two pink boxes, and left click on the  background with the mouse.  When this is done OVER 45 trigonometric calculations are instantaneously carried out on this website.  The calculated results are displayed in red.  These results can be seen by scrolling to the right, and viewing all 8 sections of this website.","Delete the number below, and enter your own number, and left click",null,"website to indicate absolute value.",null,null,"The length of hypotenuse C, calculated",{"$nulls":3},"c",null,141.4213562373,{"$nulls":4},"a",null,100,{"$nulls":18},"a( 1+[Cot(A)]+[Csc(A)] ) =",341.4213562373,{"$nulls":21},6.8284271247462005,{"$nulls":10},"Sec(A)",{"$nulls":10},"Sin(A) =",0.707106781186547,{"$nulls":4},"Sin(B)=",0.707106781186547,{"$nulls":3},"For information on the TechForText Network, left click on these words","Performs Over 45 Simultaneous Calculations"]
["For a list of TechForText websites left click here.",null,100,null,141.4213562373,null,null,"below, with the Pythagorean Theorem",null,null,"The values for the functions are based on the numbers you entered in the pink boxes.",{"$nulls":20},"C2[Sin(A)Cos(A)]","=",4999.9999999993,{"$nulls":9},"The calculation below does not involve trigonometry.  However, the other three formulas in this blue section are based on trigonometry.",{"$nulls":4},"2( 1+[Tan(A)]+[Sec(A)] ) ","=",0.06828427,{"$nulls":3},"The calculation below does not involve trigonometry.  However, the other three formulas in this brown section are based on trigonometry. ",{"$nulls":5},"b[Tan(A)]","=",14.644661,null,null,"(Sin(A))2 ","=",0.5,{"$nulls":5},"Sin(A)","=",0.7071067812,null,null,"Cot(A)2 ","=",0.5,{"$nulls":3},"Cos(A) =",0.707106781186548,{"$nulls":4},"Cos(B) =",0.707106781186548,{"$nulls":3},"For a list of TechForText websites left click here."]
["For products and services left click here.",null,"Opposite Side →",null,"Delete the number below, and enter your own number, and then left click",null,"↑",null,141.4213562373,null,"COS(A)=","b","=",100,"=",0.7071067812,"Reciprocals"," Sec(A) = ","c","=",141.4213562373,"=",1.4142135624,null,null,"The calculation below does not involve trigonometry. However, the other three formulas in this section are based on trigonometry. ",{"$nulls":5},2,{"$nulls":4},"The calculation below does not involve trigonometry, but, the other three formulas in this violet section are based on trigonometry. ",null,null,"b( 1+[Tan(A)]+[Sec(A)] ) =",341.4213562373,{"$nulls":7},"b[Tan(A)]",{"$nulls":11},"2( 1+[Tan(A)]+[Sec(A)] ) ",{"$nulls":17},"CSC(A)2",{"$nulls":5},"Tan(A)=",1,{"$nulls":4},"Tan(B) =",1,{"$nulls":3},"For products and services left click here.","Created by David-Alyy@TechForText.com © 2010"]
["To go to the information page of this website, left click on these words.",null,"This is a right Triangle    ","→","Angle A =",45,null,"The length of the adjacent leg b,  ",{"$nulls":3},"c",null,141.4213562373,{"$nulls":4},"b",null,100,{"$nulls":22},"2(a+b+c)","=",0.06828427,{"$nulls":8},"ab","=",14.644661,{"$nulls":8},"(Cos(A))2 ","=",0.5,{"$nulls":4},"Cos(A) =","Cot(A) ","=",0.7071067812,{"$nulls":8},"Cot(A) =",1,{"$nulls":4},"Cot(B) =",1,{"$nulls":3},"To go to the information page of this website, left click on these words."]
["To view the webpage you are now on, scroll right.",null,null,"Adjacent Leg","Angle A is in Degrees",null,null,"calculated, below with trigonometry",{"$nulls":17},"ab","=",5000,{"$nulls":3},"a2[Cot(A) ]","=",5000,null,null,"a+b+c =",341.4213562373,null,"C(1+[Sin(A)]+[Cos(A)] ) =",341.4213562373,null,null,"ab",{"$nulls":4},"2(1+[Sin(A)]+[Cos(A)] )","=",0.06828427,{"$nulls":3},"2(a+b+c)",{"$nulls":5},"C[Sin(A)Cos(A)]","=",14.644661,{"$nulls":10},"CSC(A)",{"$nulls":4},"Tan(A)2","+","Cot(A)2 ","=",1,null,"Sec(A)=",1.41421356237309,{"$nulls":4},"Sec(B) =",1.41421356237309,{"$nulls":3},"To view the webpage you are now on, scroll right."]
[" To see a diagram of the data flow pattern, of the Multiple Trigonometric Calculator, left click on these words",null,null,"Adjacent Leg =",100,null,null,"a[cot(A)]=",100,null,"Tan(A) =","a","=",100,"=",1,"Reciprocals","Cot(A) =","b","=",100,"=",1,null,null,2,{"$nulls":5},2,{"$nulls":16},"C[Sin(A)Cos(A)]",{"$nulls":11},"2(1+[Sin(A)]+[Cos(A)] )",{"$nulls":4},"(Sin(A))2 + (Cos(A))2  =",null,null,1,{"$nulls":4},"Cos(A) =",null,0.7071067812,null,null,"Sec(A)2",null,"CSC(A)2",{"$nulls":3},"Csc(A) =",1.4142135623731,{"$nulls":4},"Csc(B) =",1.4142135623731,{"$nulls":3}," To see a diagram of the data flow pattern, of the Multiple Trigonometric Calculator, left click on these words"]
["There are 8 sections to this website, which can be seen by scrolling to the right.",null,"Section 1","There are 8 sections to this website.  Scroll to the right to see all.",{"$nulls":7},"b",null,100,{"$nulls":4},"a",null,100,{"$nulls":63},"Above are the values of the trigonometric functions of angles A and B, from the right triangle on the beginning of this webpage.  The values are calculated from the numbers you entered in the two pink boxes.",{"$nulls":11},"There are 8 sections to this website, which can be seen by scrolling to the left."]
[{"$nulls":11},"b",null,100]