User's Guide
Table Of Contents
- Table of Contents
- Before Using the Calculator
- Calculation Modes and Calculator Setup
- Inputting Expressions and Values
- Basic Calculations
- Function Calculations
- Pi (π), Natural Logarithm Base e
- Trigonometric Functions
- Hyperbolic Functions
- Angle Unit Conversion
- Exponential Functions
- Logarithmic Functions
- Power Functions and Power Root Functions
- Integration Calculations
- Differential Calculations
- Σ Calculations
- Rectangular-Polar Coordinate Conversion
- Factorial Function (!)
- Absolute Value Function (Abs)
- Random Number (Ran#)
- Random Integer (RanInt#)
- Permutation (nPr) and Combination (nCr)
- Rounding Function (Rnd)
- Greatest Common Divisor (GCD) and Least Common Multiple (LCM)
- Using CALC
- Using SOLVE
- Scientific Constants
- Metric Conversion
- Using Calculation Modes
- Complex Number Calculations (CMPLX)
- Statistical Calculations (STAT)
- Base-n Calculations (BASE-N)
- Equation Calculations (EQN)
- Matrix Calculations (MATRIX)
- Creating a Numerical Table from Two Functions (TABLE)
- Vector Calculations (VECTOR)
- Distribution Calculations (DIST)
- Inequality Calculations (INEQ)
- Ratio Calculations
- Technical Information
- Frequently Asked Questions

Example 2: ∫(
1
x
2
; 1; 5; 1 × 10
-7
) = 0,8 (LineIO)
1 (X) (;) 1 (;) 5
(;)
1 7
0,8
Example 3: ∫
π
0
(sin x + cos x)
2
dx = π (tol: Not specified) (MthIO-MathO)
(Angle unit: Rad)
(X) (X)
0
(π)
π
Integration Calculation Precautions
• Integration calculation can be performed in the COMP Mode only.
• The following cannot be used in f(x): Pol, Rec, ÷R. The following cannot
be used in f(x), a, b, or tol: ∫, d/dx, Σ.
• When using a trigonometric function in f(x), specify Rad as the angle
unit.
• A smaller tol value increases precision, but it also increases calculation
time. When specifying tol, use value that is 1 × 10
-14
or greater.
• Integration normally requires considerable time to perform.
• Depending on the content of f(x) and the region of integration,
calculation error that exceeds the tolerance may be generated, causing
the calculator to display an error message.
• The content of f(x), positive/negative values within the integration
interval, and the interval to be integrated can cause large error in the
resulting integration values. (Examples: When there are parts with
discontinuous points or abrupt change. When the integration interval is
too wide.) In such cases dividing the integration interval into parts and
performing the calculation may improve calculation accuracy.
Tips for Successful Integration Calculations
When a periodic function or integration interval results in positive
and negative f(x) function values
Perform separate integrations for each cycle, or for the positive part and
the negative part, and then combine the results.
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