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- Analisi delle app
- Wavelength Calculator
- Wavelength Calculator Vs. Matrix Calc Plus
- Germania
Wavelength Calculator vs. Matrix Calc Plus Utilizzo e statistiche
Wavelength Calculator is a physics/math calculator to find wavelength and frequency fast and easy.
Features:
- Instant calculation
- Results are copyable to other apps
- Formulas are included as reference
- Supports up to 16 decimal places
- Supports various units for each input
There are three main properties of a wave: velocity, wavelength, and frequency.
[v] Wave velocity is the measure of how fast a wave propagates in a given medium. Its unit is meters per second.
[λ] Wavelength is the distance over which the shape of the wave repeats. It depends on the medium through which the wave travels.
[f] Frequency of a wave refers to how many times (per a given time period) the particles of a medium vibrate when the wave is passing through it. The unit of frequency is Hertz, or 1/second.
Wavelength Formula:
f = v/λ
Where:
λ (Lambda) = Wavelength in meters
v = Wave velocity
f = Frequency (Hz)
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Matrix Calculator is a math calculator designed to solve matrix operations. It allows you to perform matrix operations on two matrices, including addition, subtraction, multiplication, and division, quickly and easily.
Features:
• Supports matrix addition, subtraction, multiplication, and division.
• Generates matrices in LaTeX format, which can be saved as images to your camera roll.
• Matrices in array mode can be copied easily.
• Customizable font and background colors.
• Adjustable font size and type.
• Option to display the full matrix operation or the result only.
• Includes a matrix reference guide.
In mathematics, a matrix (plural: matrices) is a rectangular array or table of numbers, symbols, or expressions arranged in rows and columns. It is used to represent a mathematical object or describe properties of such objects.
Matrix Operations:
Adding or Subtracting Two Matrices:
A matrix A with 3 rows and 5 columns can be added to another matrix B of the same dimensions (3 rows and 5 columns).
To perform addition or subtraction, the two matrices must have the same size, meaning the rows and columns must match.
Multiplying Two Matrices:
To multiply an m×n matrix by an n×p matrix, the number of columns in the first matrix (n) must equal the number of rows in the second matrix (n).
The resulting matrix will have dimensions m×p:
m×n×n×p=m×p
Dividing Two Matrices:
Matrix division is defined as:
A/B = A × (1/B) = A × B⁻¹
Where B⁻¹ is the inverse of matrix B.
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marzo 19, 2025