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Use of MathType software with MSWord
This document discusses equation numbering and referencing in Microsoft Word using MathType. It provides instructions on: - Inserting equation numbers in various formats using the equation numbering commands. The numbers and references will automatically update when new equations are added. - Equation references can be placed in footnotes and endnotes. - Equation numbers are separate from the equations and will not be deleted if the equation is removed. References link to the number, not the equation itself.
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Use of MathType software with MSWord
- 2. Equation Numbering • Theequation numbering commands allow you to insert equation numbers in a Word document in a variety of formats. You can also insert references to these numbers; both numbers and references are automatically updated whenever you add new equation numbers to the document. Equation references can also be placed in footnotes and endnotes. • The equation numbers are quite separate from equations in a Word document; if you delete an equation its equation number (if any) is not automatically deleted. Similarly, an equation reference is actually a reference to an equation number, rather than a reference to the equation itself.
- 3. Differentiate the followingwith respect to x ( ) ( ) ( ) ( ) ( ) ( ) ( ) 2 1 sin log 1 sin 1 sin let log 1 sin log(1 sin ) log(1 sin ) log 1 sin log 1 sin 1 1 cos cos 1 sin 1 sin cos 1 sin cos 1 sin 1 sin 1 sin cos cos sin cos cos sin 1 sin x x x y x x x dy d d x x dx dx dx x x x x x x x x x x x x x x x x + − + = ÷ − = + − − = + − − = − − ÷ ÷ + − − + + = + − − + + = − 2 2cos 2sec 1 sin x x x x = = −
- 4. MathType Window Environment MathTypeWindow and Equation Key Board Short Cuts MS Word and Equation Numbering
- 6.
- 7. Menu Bar Symbol Palette TemplatePalette Large Tabbed Bar Small Bar Small Tabbed Bar Tab Settings Ruler Status Bar Tabs Handle
- 8. Empty slot A slotwaiting to accept text, number, symbol, Template etc Parts of Equation Templates
- 9. Insertion Point A blinkinghorizontal and vertical line or cursor Parts of Equation Template
- 10. Selection Highlighted part tobe Edited Parts of Equation Template
- 11. Status Bar Status BarContains Four Areas
- 12. Status Bar When youmove the mouse pointer in the MathType Window the Status Bar Display changes temporarily The Mouse Pointer is on the Matrix Template The Status Bar text is -
- 13. Status Bar By rightclicking on the status bar, You can customise it temporarily Color slot is right clicked. Blue color is set. Color of the equation is blue
- 14. Status Bar What youshould next At Times it tells you - Work, it has carried out
- 15. TOOLBAR Normally the toolbaris docked like this
- 16. TOOLBAR By clicking onthe handle, you can drag and place it anywhere in the window
- 17.
- 18. MathType Window andEquation • Typing the Equation • Editing the equation • Spacing and Alignment • Formatting with Tabs • Text in Equation • Inserting a Template in an Empty Slot • Customising ToolBars • Add Special Symbols to Equation Editor
- 19. Typing the Equation 21 12sin tany x c xµ= − ±
- 20. Activate the MathTypeWindow Click the button
- 21. Activate the MathTypeWindow Select Sub-Menu
- 22.
- 23.
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- 26.
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- 29.
- 30.
- 31. Typing the Equation 1 12siny x=
- 32. Typing the Equation 1 12siny x c= −
- 33.
- 34. Typing the Equation 21 12sin tany x c xµ= − ± Insert from Template (or) ctrl + G , m
- 37. Typing the Equation •Open MS Word • Click the Insert Display Equation • MathType Window opens • Type the equation using the proper templates • Remember Your spacebar is inactive
- 38. Typing the Equation •Editor knows where to leave space • Editor knows what are variables • Editor knows what are texts
- 39. Editing the Equation •Editing arises – • When you commit a mistake • When you try to modify an equation • When you try to use a segment of an equation in another place
- 40.
- 41.
- 42.
- 43.
- 44. Editing the Equation 22 21 1 1 1 n x n i x nxσ = = − ∑ 2 2 21 1 1 1 n x n i x nxσ = − ∑ You haven’t put = sign Type = sign
- 45. Editing the Equation () 31 4 4 2 4 1 2 3 x I dx x x + + = + − ∫ ( ) 31 2 5 2 4 1 7 x I dx x x + + = + − ∫ There are only a few differences between the two equations
- 46. Editing the Equation ()( ) ( ) ( ) 2 22 2 n xy x y r n x x n y y − = − − ∑ ∑ ∑ ∑ ∑ ∑ ∑ ( )( ) ( ) ( ) 2 22 2 n xy x y r n x x n y y − = − − ∑ ∑ ∑ ∑ ∑ ∑ ∑ Select & Copy Paste & Edit
- 47. Editing the Equation •Press the Tab Key to move in the clockwise direction to different positions or Slots • Press Shift + Tab Key to move in the anti- clockwise direction • If you notice slating lines across your equation - you haven’t come out of the Math Window after editing
- 48.
- 49. Spacing and Alignment () ( ) ( ) ( ) ( ) 1 0 1 0 lim limsup , a n n n a x dx a a x b x dx a b φ ψ →∞ →∞ ≤ ≤ ∫ ∫
- 50. Spacing and Alignment () ( ) ( ) ( ) ( ) 1 0 1 0 lim limsup , a n n n a x dx a a x b x dx a b φ ψ →∞ →∞ ≤ ≤ ∫ ∫
- 51. Spacing and Alignment () ( ) ( ) ( ) ( ) 1 0 1 0 limsup limsup , n n n n a x dx a a x b x dx a b φ ψ →∞ →∞ ≤ ≤ ∫ ∫ Type the First Equation – Choose the Align at = sub menu from the Format Menu – Type the Second Equation
- 52. Spacing and Alignment ZeroSpaceOne Point SpaceThin SpaceThick SpaceEm Space
- 53.
- 54.
- 56. ( ) 1 9.76 whenis even 14.3 when is add k n x n c x x n + = Formatting With Tabs
- 57. Type the expressionon the left –hand side
- 58. From the dropdown choose left brace
- 59. Type the rightside expression using the empty slot
- 60. After x PressCtrl + Tab to effect Tab Format Choose TEXT Sub-Menu From the STYLE Menu to Type
- 61. At the endpress ENTER key to have the next expression within the Brace
- 62. At the endpress ENTER key to have the next expression within the Brace
- 63. Place the InsertionPoint somewhere to the right of the Tab Mark
- 64.
- 65. Click in thisarea Exactly Here in this case A Left justification is made.
- 66. If you want RightJustification at x You can go for a Right Justification By creating Tab Marks Just at the beginning of the expressions ( ) 1 9.76 when n is even 14.3 when n is add k n x c x x + =
- 67.
- 68. Click in thisarea Exactly Here in this case A Right justification is made.
- 69. If you wantdecimal point justification You can go for decimal Justification By creating Tab Marks Just at the beginning of the expressions ( ) 1 9.76 when n is even 14.3 when n is add k n x c x x + =
- 70.
- 71. Click in thisarea A Decimal justification is made. Exactly here in this case
- 72. ( ) 1 9.76 whenis even 14.3 when is add k n x n c x x n + = Formatting With Tabs
- 73. ( ) {1 9.76 when is evenn kc x x n= + Formatting With Tabs
- 74. ( ) {1 9.76 when is evenn kc x x n= + Formatting With Tabs
- 75. ( ) 1 9.76 whenis even 14.3 when is add k n x n c x x n + = Formatting With Tabs
- 76. ( ) 1 9.76 whenis even 14.3 when is add k n x n c x x n + = Formatting With Tabs
- 77. ( ) 1 9.76 whenis even 14.3 when is add k n x n c x x n + = Formatting With Tabs
- 78. Text in Equation () ( ) ( ) Prob Probability that and occur Prob / Prob Probability that occurs A B A B B ∩ = = both A B B ( ) ( ) ( ) Pr Pr Pr / Pr Pr ob obability that both and occur ob ob obability that occurs ∩ = = A B A B A B B B Keep Typing inserting Templates and creating spaces using Ctrl + Space Bar
- 79. Text in Equation () ( ) ( ) Prob Probability that and occur Prob / Prob Probability that occurs A B A B B ∩ = = both A B B ( ) ( ) ( ) Pr Pr Pr / Pr Pr ob obability that both and occur ob ob obability that occurs ∩ = = A B A B A B B B Before Typing these characters Press Ctrl + B
- 80. Text in Equation () ( ) ( ) Prob Probability that and occur Prob / Prob Probability that occurs A B A B B ∩ = = both A B B ( ) ( ) ( ) Pr Pr Pr / Pr Pr ob obability that both and occur ob ob obability that occurs ∩ = = A B A B A B B B All other Characters as variables It assumes Pr as Probability Function
- 81. Text in Equation () ( ) ( ) Prob Probability that and occur Prob / Prob Probability that occurs A B A B B ∩ = = both A B B ( ) ( ) ( ) Pr Pr Pr / Pr Pr ob obability that both and occur ob ob obability that occurs ∩ = = A B A B A B B B
- 82. Text in Equation () ( ) ( ) Prob Probability that and occur Prob / Prob Probability that occurs A B A B B ∩ = = both A B B ( ) ( ) ( ) Pr Pr Pr / Pr Pr ob obability that both and occur ob ob obability that occurs ∩ = = A B A B A B B B
- 83. Text in Equation () ( ) ( ) Prob Probability that and occur Prob / Prob Probability that occurs A B A B B ∩ = = both A B B ( ) ( ) ( ) Pr Pr Pr / Pr Pr ob obability that both and occur ob ob obability that occurs ∩ = = A B A B A B B B
- 84. Inserting a Templatein an Empty Slot ( ) ( ) 11 12 21 22 det a a p b a a λ λ λ λ − − = − = ÷ − − I A
- 85. Inserting a Templatein an Empty Slot ( ) ( ) ( )detp bλ λ= − =I A Ctrl + )
- 86. Inserting a Templatein an Empty Slot ( ) ( ) ( )detp bλ λ= − =I A Empty Slot
- 87. Inserting a Templatein an Empty Slot ( ) ( ) ( )detp bλ λ= − =I A
- 88. Inserting a Templatein an Empty Slot ( ) ( )detp bλ λ = − = ÷ I A
- 89. Inserting a Templatein an Empty Slot ( ) ( ) 11 12 21 22 det a a p b a a λ λ λ λ − − = − = ÷ − − I A
- 90. Inserting a Templatein an Empty Slot ( ) ( ) 11 12 21 22 det a a p b a a λ λ λ λ − − = − = ÷ − − I A
- 91.
- 92. Customising Toolbars You Wantto move this Template Here
- 93. Customising Toolbars Press theAlt Key and Click on the symbol. Hold the button and drag it to the spot
- 94.
- 95. Customising Toolbars Want tohave the Frequently used Equation here
- 96.
- 97. Customising Toolbars Temporarily itresides here
- 98. Add Special Symbolsto Equations
- 99. Add Special Symbolsto Equations
- 100. Add Special Symbolsto Equations
- 103.
- 104. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.3)θ θ= − Using (1.3) we can show that 2 cos 2 1 sin 2θ θ= −
- 105. Type the text Wehave two basic equations now:
- 106. We have twobasic equations now :
- 107.
- 108.
- 109. MathType presents adialog box Click OK button. Accept the default settings
- 110. MathType Window opens Typethe 1st equation
- 111. Click the CloseButton Choose Change and Return to <file Name> Sub Menu from the File Menu
- 112. MathType asks Click Yesbutton
- 113. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ =
- 114. Choose From MathType ToolBar Choose Insert Right Numbered Display Equation
- 115. Following the above saidmethod Insert the Second Equation
- 116. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− =
- 117. Enter the Text Subtractingin the next line
- 118. Choose Insert Equation ReferenceFrom the MathType Tool bar or from the MathType Menu
- 119. You are presentedwith a Insert Equation Reference Dialog Box Click OK
- 120. Double click onthe Equation Number (1.2).
- 121. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting
- 122. (1.2) appears afterSubtracting
- 123. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2)
- 124. Type the textfrom
- 125. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from
- 126. Choose Insert Equation ReferenceFrom the MathType Tool bar or from the MathType Menu
- 127. You are presentedwith a Insert Equation Reference Dialog Box Click OK
- 128. Double on theEquation Number (1.1).
- 129. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from
- 130.
- 131. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1)
- 132. Type the textgives after(1.1)
- 133. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives
- 134. Choose From MathType ToolBar Choose Insert Right Numbered Display Equation
- 135. Following above method Insert theThird Equation
- 136. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.3)θ θ= −
- 137.
- 138. Choose Insert Equation ReferenceFrom the MathType Tool bar or from the MathType Menu
- 139. You are presentedwith a Insert Equation Reference Dialog Box Click OK
- 140. Double click onthe Equation Number (1.3).
- 141. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.3)θ θ= − Using
- 142. (1.3) appears afterUsing
- 143. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.3)θ θ= − Using (1.3)
- 144. Type the text Wecan show that
- 145. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.3)θ θ= − Using (1.3) we show that
- 146. Choose either Insert InlineEquation button on the MathType Tool Bar or Choose the sub menu Insert Inline Equation from the MathType Menu
- 147. Insert the Equation 2 cos21 sin 2θ θ= −
- 148. The Equation appears afterthe text 2 cos2 1 sin 2θ θ= −
- 149. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.3)θ θ= − Using (1.3) we can show that 2 cos 2 1 sin 2θ θ= −
- 150.
- 151. We have twobasic equations now :
- 152. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ =
- 153. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− =
- 154. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting
- 155. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2)
- 156. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from
- 157. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1)
- 158. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives
- 159. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.3)θ θ= −
- 160. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.3)θ θ= − Using
- 161. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.3)θ θ= − Using (1.3)
- 162. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.3)θ θ= − Using (1.3) we show that
- 163. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.3)θ θ= − Using (1.3) we can show that 2 cos 2 1 sin 2θ θ= −
- 164. Inserting Text andRenumbering
- 165. INSERTING A TEXTLINE AND EQUATION
- 166. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.3)θ θ= − Using (1.3) we can show that 2 cos 2 1 sin 2θ θ= −
- 167. Just below theequation (1.2), we are going to add - Adding these two together, we obtain ( )2 1 2cos 1 cos 2 (1.3)θ θ= + - and obtain
- 168. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.4)θ θ= − Using (1.4) we can show that 2 cos 2 1 sin 2θ θ= − Adding these two together, we obtain ( )2 1 2cos 1 cos 2 (1.3)θ θ= +
- 169. Open the pageand just below the (1.2) equation type the text- Adding these two together, we obtain
- 170. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.4)θ θ= − Using (1.4) we can show that 2 cos 2 1 sin 2θ θ= − Adding these two together, we obtain
- 171.
- 172.
- 173. MathType Window opens Typethe equation
- 174. Click the CloseButton on the right top corner MathType asks Click Yes button
- 175. (or) Choose Change andReturn to <file Name> Sub Menu from the File Menu
- 176. Click the CloseButton on the right top corner MathType asks Click Yes button
- 177. We have twobasic equations now : 2 2 cos sin 1 (1.1)θ θ+ = 2 2 2 cos sin cos 2 (1.2)θ θ θ− = Subtracting (1.2) from (1.1) gives ( )1 2sin 1 cos 2 (1.4)θ θ= − Using (1.4) we can show that 2 cos 2 1 sin 2θ θ= − Adding these two together, we obtain ( )2 1 2cos 1 cos 2 (1.3)θ θ= +
- 179.
- 180.
- 181.
- 182.
- 183.
- 184.