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HP 35s User Manual Manual pdf 324 page image

HP 35s User Manual

Also see for 35s: User manualSpecification sheetUser guideUser guideUser guide

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Contents
  1. Table Of Contents
  2. Table Of Contents
  3. Table Of Contents
  4. Table Of Contents
  5. Table Of Contents
  6. Table Of Contents
  7. Table Of Contents
  8. Table Of Contents
  9. Table Of Contents
  10. Table Of Contents
  11. Table Of Contents
  12. Getting Started
  13. Highlights of the Keyboard and Display
  14. Alpha Keys
  15. Backspacing and Clearing
  16. Using Menus
  17. Exiting Menus
  18. RPN and ALG Modes
  19. Undo key
  20. The Display and Annunciators
  21. Keying in Numbers
  22. Understanding Entry Cursor
  23. Performing Arithmetic Calculations
  24. Two Argument or Binary Operations
  25. Controlling the Display Format
  26. Periods and Commas in Numbers () ()
  27. Complex number display format (, , ·‚)
  28. SHOWing Full 12–Digit Precision
  29. Fractions
  30. Messages
  31. Calculator Memory
  32. Clearing All of Memory
  33. RPN: The Automatic Memory Stack
  34. The X and Y–Registers are in the Display
  35. Exchanging the X– and Y–Registers in the Stack
  36. Arithmetic – How the Stack Does It
  37. How ENTER Works
  38. How to Clear the Stack
  39. The LAST X Register
  40. Correcting Mistakes with LAST X
  41. Reusing Numbers with LAST X
  42. Chain Calculations in RPN Mode
  43. Exercises
  44. More Exercises
  45. Storing Data into Variables
  46. Storing and Recalling Numbers
  47. Viewing a Variable
  48. Arithmetic with Stored Variables
  49. Recall Arithmetic
  50. Exchanging x with Any Variable
  51. The Variables "I" and "J"
  52. Real–Number Functions
  53. Quotient and Remainder of Division
  54. Trigonometry
  55. Setting the Angular Mode
  56. Hyperbolic Functions
  57. Physics Constants
  58. Conversion Functions
  59. Time Conversions
  60. Unit Conversions
  61. Probability Functions
  62. Parts of Numbers
  63. Entering Fractions
  64. Fractions in the Display
  65. Accuracy Indicators
  66. Changing the Fraction Display
  67. Choosing a Fraction Format
  68. Examples of Fraction Displays
  69. Fractions in Equations
  70. Fractions in Programs
  71. Entering and Evaluating Equations
  72. Summary of Equation Operations
  73. Entering Equations into the Equation List
  74. Numbers in Equations
  75. Parentheses in Equations
  76. Editing and Clearing Equations
  77. Types of Equations
  78. Evaluating Equations
  79. Using ENTER for Evaluation
  80. Using XEQ for Evaluation
  81. Responding to Equation Prompts
  82. The Syntax of Equations
  83. Equation Functions
  84. Syntax Errors
  85. Solving Equations
  86. Solving built-in Equation
  87. Understanding and Controlling SOLVE
  88. Interrupting a SOLVE Calculation
  89. For More Information
  90. Integrating Equations
  91. Integrating Equations ( ∫ FN)
  92. Accuracy of Integration
  94. Operations with Complex Numbers
  95. The Complex Stack
  96. Using Complex Numbers in Polar Notation
  97. Complex Numbers in Equations
  98. Complex Number in Program
  99. Vector Arithmetic
  100. Absolute value of the vector
  101. Dot product
  102. Angle between vectors
  103. Vectors in Equations
  104. Vectors in Programs
  105. Creating Vectors from Variables or Registers
  106. Base Conversions and Arithmetic and Logic
  107. Arithmetic in Bases 2, 8, and 16
  108. The Representation of Numbers
  109. Range of Numbers
  110. Windows for Long Binary Numbers
  111. Statistical Operations
  112. Entering One–Variable Data
  113. Statistical Calculations
  114. Sample Standard Deviation
  115. Population Standard Deviation
  116. Limitations on Precision of Data
  117. Summation Values and the Statistics Registers
  118. Access to the Statistics Registers
  119. Simple Programming
  120. Designing a Program
  121. Program Boundaries (LBL and RTN)
  122. Data Input and Output
  123. Entering a Program
  124. Clear functions and backspace key
  125. Function Names in Programs
  126. Running a Program
  127. Testing a Program
  128. Entering and Displaying Data
  129. Using INPUT for Entering Data
  130. Using VIEW for Displaying Data
  131. Using Equations to Display Messages
  132. Displaying Information without Stopping
  133. Stopping or Interrupting a Program
  134. Editing a Program
  135. Program Memory
  136. Memory Usage
  137. Clearing One or More Programs
  138. Nonprogrammable Functions
  139. Selecting a Base Mode in a Program
  140. Polynomial Expressions and Horner's Method
  141. Programming Techniques
  142. Nested Subroutines
  143. Branching (GTO)
  144. A Programmed GTO Instruction
  145. Conditional Instructions
  146. Tests of Comparison (x?y, x?0)
  147. Flags
  148. Loops
  149. Conditional Loops (GTO)
  150. Loops with Counters (DSE, ISG)
  151. Indirectly Addressing Variables and Labels
  152. The Indirect Address, (I) and (J)
  153. Program Control with (I)/(J)
  154. Solving and Integrating Programs
  155. Using SOLVE in a Program
  156. Integrating a Program
  157. Using Integration in a Program
  158. Restrictions on Solving and Integrating
  159. Statistics Programs
  160. Normal and Inverse–Normal Distributions
  161. Grouped Standard Deviation
  162. Miscellaneous Programs and Equations
  163. Prime Number Generator
  164. Cross Product in Vectors
  165. Calculator Support
  166. Environmental Limits
  167. Changing the Batteries
  168. Testing Calculator Operation
  169. The Self–Test
  170. Warranty
  171. Service
  172. Regulatory information
  173. Managing Calculator Memory
  174. Resetting the Calculator
  175. Clearing Memory
  176. The Status of Stack Lift
  177. Disabling Operations
  178. The Status of the LAST X Register
  179. Accessing Stack Register Contents
  180. About ALG
  181. Doing Two argument Arithmetic in ALG
  182. Power Functions
  183. Permutations and Combinations
  184. Exponential and Logarithmic Functions
  185. Trigonometric Functions
  186. Reviewing the Stack
  187. Integrating an Equation
  189. Entering Statistical Two–Variable Data
  190. How SOLVE Finds a Root
  191. Interpreting Results
  192. When SOLVE Cannot Find a Root
  193. Round–Off Error
  194. How the Integral Is Evaluated
  195. Conditions That Could Cause Incorrect Results
  196. Conditions That Prolong Calculation Time
  197. conditions that prolong calculation time
  198. Contents
  199. special characters
HP 35s User Manual Manual pdf 324 page image
D-2 More about Solving„ If f(x) has one or more local minima or minima, each occurs singly betweenadjacent roots of f(x) (figure d, below).In most situations, the calculated root is an accurate estimate of the theoretical,infinitely precise root of the equation. An "ideal" solution is one for which f(x) = 0.However, a very small non–zero value for f(x) is often acceptable because it mightresult from approximating numbers with limited (12–digit) precision.f (x)xaf (x)bxf (x)xcf (x)xdFunction Whose Roots Can Be Found
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35sF2215AA - 35s Scientific Calculator
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