HP 300s+ Scientific Rectangular-Polar Coordinate Conversion, Converting to Polar Coordinates Pol

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

Rectangular-Polar Coordinate Conversion

Rectangular

Polar Coordinates

Coordinates (Rec)

(Pol)

Coordinate conversion can be performed in the COMP and STAT calculation modes.

Converting to Polar Coordinates (Pol)

Pol(X,Y) X: Specifies the rectangular coordinate X value

Y:Specifies the rectangular coordinate Y value

•Calculation result θ is displayed using the range of -180°

<θ ≤ 180°

•Calculation result θ is displayed using the calculator’s default angle unit.

•Calculation result r is assigned to variable X, while y is assigned to Y.

Converting to Rectangular Coordinates (Rec)

Rec(r, θ ) r : Specifies r value of polar coordinate

θ: Specifies θ value of polar coordinate

•Input value θ is treated as an angle value, in accordance with the calculator’s default angle unit setting.

•Calculation result x is assigned to variable X, while θ is assigned to Y.

•If you perform coordinate conversion inside of an expression instead of a stand-alone operation, the calculation is performed using the only first value (either the r-value or the X-value) produced by the conversion.

Example: Pol ( 2, 2) + 5 = 2 + 5 = 7 (X,Y) = ( 2 + 2) → r, θ

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Contents HP 300s+ Scientific Calculator User Guide First Edition September Part number Table of contents Using Calculator Memory Transforming Displayed Values Reference Example , , , , , etc About this ManualIf key marking text is It means this This color Battery Safety PrecautionsInitializing the Calculator Other Precautions Before Using the CalculatorUsing the Protective Hard Case Disposing of the CalculatorTurning Power On and Off Adjusting Display ContrastAbout the Display Display IndicatorsMath Calculation Modes and Calculator Setup Specifying the Calculation ModeConfiguring the Calculator Setup Calculation ModesSpecifying the Default Angle Unit Specifying the Number of Display DigitsCalculation Result Display Examples Fix - Initializing the Calculation Mode and Other Settings Specifying the Fraction FormatSpecifying the Statistical Display Format Specifying the Decimal Point Display FormatInputting a Calculation Expression Using Standard Format Inputting Expressions and ValuesInputting a General Function    Omitting the Multiplication Sign Final Closed ParenthesesDisplaying a Long Expression Number of Input Characters BytesCorrecting an Expression About Insert and Overwrite Input ModesChanging the Character or Function You Just Input Deleting a Character or Function Correcting a Calculation            Displaying the Location of an Error Overwrite Mode    Inserting Input into a Calculation Inputting with Math Format Functions and Symbols Supported for Math Format InputMath Format Input Examples Incorporating a Value into a Function         Page   sin-1Example 1 2 + 8 = 3 Example 2 sin60 =Grads  Form Calculation RangeBasic Calculations Comp Arithmetic CalculationsNumber of Decimal Places and Number of Significant Digits Omitting a Final Closed ParenthesesFraction Calculations             Switching Between Fraction and Decimal Format Percent Calculations%    %   %  %  %Degree, Minute, Second Sexagesimal Calculations Inputting Sexagesimal ValuesSexagesimal Calculations Converting Values Between Sexagesimal and DecimalUsing Calculation History Memory and Replay Comp Using Multi-statements in CalculationsRecalling Calculation History Memory Contents     Replay Function Using Calculator Memory Answer Memory Ans  Inputting Answer Memory Contents into an Expression Independent Memory M  Independent Memory OverviewVariables A, B, C, D, E, F, X, Y   MFunction Calculations Clearing the Contents of All MemoriesPi π and Natural Logarithm Base Hyperbolic and Inverse Hyperbolic Functions Trigonometric and Inverse Trigonometric Functions   sin-1 Exponential Functions and Logarithmic Functions  π  π   cos-1  cos-1       e Power Functions and Power Root Functions Rectangular-Polar Coordinate Conversion Converting to Polar Coordinates PolConverting to Rectangular Coordinates Rec Greatest Common Divisor and Least Common Multiple  Pol   ,   Pol   ,  Rec    Integer Function and the Greatest Integer Function Division with Quotient and Remainder Fraction Simplification Function    Using Calc Metric Conversion     A  Other Functions RanInt ,  Absolute Value Calculation Abs FactorialRandom Number Ran# Permutation nPr and Combination nCr Rounding Function Rnd nPr   nCr  Using Engineering Notation Transforming Displayed ValuesUsing S-D Transformation Formats Supported for S-D TransformationExamples of S-D Transformation  ←Statistical Calculation Stat Selecting a Statistical Calculation TypeStatistical Calculation Types π Inputting Sample Data Displaying the Stat Editor Screen Stat Editor ScreenFreq Frequency Column Rules for Inputting Sample Data on the Stat Editor ScreenStat Editor Screen Input Precautions Precautions Concerning Sample Data StorageEditing Sample Data Deleting All Stat Editor Contents Using the Stat MenuDeleting a Line Inserting LineSingle-variable 1-VAR Statistical Calculation Commands Common Items Select this When you want to do this Menu itemSelect this menu item When you want to obtain this Stat Menu ItemsVar Sub-menu   Stat  Var MinMax Sub-menu STAT MinMaxSingle-variable Statistical Calculation         Commands When Linear Regression Calculation A+Bx Is Selected Sum Sub-menu  STAT  Sum Var Sub-menu   Stat  VarMinMax Sub-menu   Stat MinMax Reg Sub-menu   Stat  Reg        Linear Regression Calculation           ∑x⎞  y Reg Sub-menu STAT RegQuadratic Regression Calculation Page Comments for Other Typed of Regression Logarithm RegressionExponential Regression e X y = AeBx Ab Exponential Regression A⋅BX∑x1 ∑ x Comparison Regression Curves         Other types of Regression Calculation                            Calculations of Equations EQN Command Usage Tips           Two unknowns Three unknowns Simultaneous Linear Equations       Inputting and editing coefficientsSpecial Solution Display Solution Display   Generating a Number Table from a Function Table  Supported Function Types Table Mode Precautions Using the Verify Command Start, End, and Step Value RulesNumber Table Screen KeyInputting and Editing Key Display    Proportion Calculations Prop Inputting and Editing Coefficients= x/d Key in Display       Prop Solution Display          Technical Information Order of OperationsStack Limitations ÷, ÷RCalculation Ranges, Number of Digits, and Precision Calculation Range and PrecisionFunction Calculation Input Ranges and Precision Functions Input RangeDEG RAD GCD Error Messages When an Error Message AppearsMath Error CauseStack Error Syntax ErrorInsufficient MEM Error Before assuming malfunction of the calculatorReplacing the Battery Power Requirements and Battery ReplacementReference Auto Power Off SpecificationsPower Requirements Operating Temperature 0C to 40C Bundled Items Hard CaseEuropean Union Regulatory Notice Regulatory NoticesJapanese Notice Korean Notice Class B Perchlorate Material special handling may apply
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300s+ Scientific specifications

The HP 300s+ Scientific Calculator is a versatile and compact tool designed for students, educators, and professionals in various fields that require mathematical computations. This calculator stands out for its feature-rich design that caters to a broad audience, from high school mathematics to advanced college courses.

One of the main features of the HP 300s+ is its extensive range of functions, which includes over 300 built-in mathematical and scientific functions. Users can seamlessly perform calculations in algebra, calculus, statistics, and trigonometry. The device includes a comprehensive set of functions for solving equations, working with fractions, and performing permutations and combinations, making it suitable for a variety of academic disciplines.

The HP 300s+ utilizes a large, easy-to-read LCD display that enhances the user experience by clearly showing calculations and results. This display supports multi-line input and output, allowing users to view and edit complex expressions easily. The calculator also includes a user-friendly interface, with clearly labeled keys that facilitate quick access to frequently used functions.

In addition to standard calculations, the HP 300s+ boasts features such as memory functions, allowing users to store and recall numerical values for use in multiple calculations. This is particularly useful for tasks that involve repetitive computations, as it saves time and reduces the likelihood of errors.

Power efficiency is another hallmark of the HP 300s+. It operates on a combination of solar power and battery, ensuring a long lifespan and reliability. This makes it an eco-friendly option that aligns with the modern need for sustainable technology solutions.

Notably, the HP 300s+ is designed with portability in mind, featuring a lightweight and slim profile that makes it easy to carry in backpacks or briefcases. Its durable construction ensures that it can withstand everyday rough use, making it ideal for classroom environments or fieldwork.

Overall, the HP 300s+ Scientific Calculator is a feature-rich and reliable tool that meets the diverse mathematical needs of its users. With its advanced functionalities, user-friendly design, and robust construction, it continues to be a preferred choice for students and professionals alike seeking an efficient solution for scientific calculations.
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