Prime Calc

8.7 70

v0.6 by Aeiou

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About PrimeCalc

PrimeCalc (Package Name: com.blogspot.primecalc) is developed by Aeiou and the latest version of Prime Calc 0.6 was updated on September 20, 2013. Prime Calc is in the category of Tools. You can check all apps from the developer of Prime Calc and find 200 alternative apps to Prime Calc on Android. Currently this app is for free. This app can be downloaded on Android 2.1+ on APKFab or Google Play. All APK/XAPK files on APKFab.com are original and 100% safe with fast download.
PrimeCalc - free scientific symbolic calculator
- 70 functions, 20 mathematical constants and up to six variables
- New functions and constants can be defined by the user
- Supports complex numbers
- Matrices, vectors, sets and calculations on them
- Solves the mathematical equations
- Calculate the integrals and derivatives
- Step-by-step calculations
- And many more
Supported functions, operators, and mathematical constants:
Arithmetic:
Operators +, -, ×, ÷, %
x^n - nth power of x
√(x) - Square root of x
√(n, x) - nth root of x
ln(x) - Natural logarithm of x
log(x) - Logarithm of x to base 10
log(n, x) - Logarithm of x to base n
∑(f(x), imin, imax) - Summation of f(x) from imin to imax
∏(f(x), imin, imax) - Product of f(x) from imin to imax
Mathematical analysis:
∫(f(x)) - Indefinite integral of f(x)
∫(f(x), xmin, xmax) - Definite integral of f(x) from xmin to xmax
∂(f(x)) - Derivative of f(x)
lim(f(x), c) - Limit of f(x) when x approaches c
Equation solving:
Representation of polynomial - x^2+3x-2=0
= - Polynomial equation operator
Numerical Functions:
m mod n - Remainder of m ÷ n
gcd(m, n) - Greatest common divisor of m and n
lcm(m, n) - Least common multiple of m and n
abs(n) - Absolute value of n
round(n) - Integer closest to n
frac(n) - Fractional part of n
floor(n) - Floor value of n
ceil(n) - Ceiling value of n
Complex numbers:
Representation - 5+2i
re(c) - Real part of complex number c
im(c) - Imaginary part of complex number c
Statistics:
median([a]) - Median of [a]
gmean([a]) - Geometric mean of [a]
amean([a]) - Arithmetic mean of [a]
randi(n) - Random integer from 0 to n
randr - Random real from 0 to 1
Number theory:
harmonicN(n) - nth harmonic number
Combinatorics:
n! - Factorial of n
binomial(n, k) - Binomial coefficient
multinomial(n1, n2, ...) - Multinomial coefficient
catalanN(n) - nth Catalan number
fibonacci(n) - nth Fibonacci number
Trigonometric functions:
sin(x), cos(x), tan(x)
sec(x), csc(x), cot(x)
asin(x), acos(x), atan(x), acot(x)
Hyperbolic functions:
sinh(x), cosh(x), tanh(x)
arsinh(x), arcosh(x), artanh(x)
Matrixes:
Representation - [[1,2],[3,4]]
[m1]⋅[m2] - Product of [m1] and [m2]
tran([m]) - Transpose [m]
ctran([m]) - Conjugate and transpose [m]
inverse([m]) - Invert [m]
det([m]) - Determinant of [m]
tr([m]) - Trace of [m]
mpow([m], n) - nth matrix power of [m]
Number sets:
Representation - [1,2]
union([a1], [a2]) - Union of two sets
intersec([a1], [a2]) - Intersection of two sets
max([a]) - Largest element of [a]
min([a]) - Smallest element of [a]
Constants:
π - Number Pi
e - Euler's number
i - Imaginary unit
∞ - Infinity
γ - Euler–Mascheroni constant
G - Catalan's constant
A - Glaisher–Kinkelin constant
φ - Golden ratio
κ - Khinchin's constant
C₂ - Twin prime constant
ζ₃ - Apéry's constant
B₄ - Brun's constant for prime quadruplets
B₂ - Brun's constant for twin primes
EB - Erdős–Borwein constant
δ - Feigenbaum first constant
α - Feigenbaum second constants
BL - Legendre's constant
M₁ - Meissel–Mertens constant

PrimeCalc 0.6 Update

Memory support (M+ and M buttons)
History support ("History" from main menu)
Minor fixes
Read More
PrimeCalc Features
Previous Versions More
Prime Calc
Prime Calc 0.6 APK
August 20, 2015 1.7 MB

Requires Android: Android 2.1+

Screen DPI: nodpi

SHA1: 8c069a011d6b1164aaf0985900d5b54757f7806f

Size: 1.7 MB

What's New:

Memory support (M+ and M buttons)
History support ("History" from main menu)
Minor fixes
More Information

Package Name:

com.blogspot.primecalc

Category:

Tools Apps

Update Date:

Latest Version:

0.6

Need Update:

Submit latest version

Requirements:

Android 2.1+