Presents you with a list of tables (1 to 99) to choose from.
Move through the tables by casually swiping the screen to the left or right. Click on any line in the table to load the factors of all the numbers in the line (makes it easy to remember)
Choose 'Endless Table' mode to continuously keep increasing the table range till 999.
No more need to remember an infinite number of tricks to multiply two numbers. Just practice with this and you'll remember them forever.
This version is for devices running Android Version >= 2.1
If your device run's on Android Ver < 2.1 then search for 'Maths Multiplication Legacy' or 'com.felix.legacy.multiplication' in the Android Market.
1. Open “Multiplication Tables” from the home screen to view the tables of a number from 1 to 20 (Try ‘Endless Mode’ in Settings). Click on any item to open it's quick factor info. Long click for loading the table, factors or Grid of all the numbers present in the table item.
2. Open Numbers Grid to load a grid of numbers. The grid is an Endless list of numbers. Clicking on any number will load it’s factors. Long click any number below 100 to load it’s table.
3. Open “Load Table” and enter a number (1 to 99) to load it’s Multiplication Table. Click on any item to open it's factor info.
4. Open “Find Factors” and enter a number (2 to 999999) to load it’s Prime Factors and All Factors. You can further search by clicking on the Options menu and selecting “Find Factors”
Open Squares (x^2), Cubes (x^3) and Powers (x^y) from x=2 to 100.
5. Long Click on table's in either Tables view or Factor's View to select numbers to load their tables, factors (again) or Grid.
Press Volume Up/Down to load prev/next item.
### Options Menu ###
Previous: Loads the Previous Multiplication Table
Next: Loads the Next Multiplication Table
Open Table..: Opens the Multiplication Table of the specified number (1-99)
Reset: Resets/Refreshes the current table to it’s default preferences.
Settings: Opens the Preferences for Multiplication Table View.
### Table Preferences ###
Limited Table Mode: Tables load from a specified from value to a specified to value (which can be set in the settings).
2 x 1(From) = 2 to
2 x 20(To) = 40
Endless Table Mode: Tables Load Continuously as you keep on scrolling from a specified value to 999.
2 x 1(From) = 2 to
2 x 999(Loads Dynamically) = 1998
### Table Default Settings ###
Text Size: Set the text size for all the text in the Multiplication Table View. Minimum size required for visibility purposes is 10.
Multiply From: The default beginning From value to start multiplying from.
Multiply Upto: Default ending To number to end the multiplication at.
Table No: This is the default Table No. that the application should load when it is first started. The application remembers the last visited Table and loads it by default every time.
Text Alignment: Specifies the alignment of the Table’s text (Left, Center, Right, etc)
### Color Preferences ###
Use Theme: The Theme that should be applied to the table’s and popup’s. Four theme’s are provided by default – Blue, Red, Pink and White.
Disable Theme: Disable’s the theme mode. No background effects are applied when this is selected. But when the theme’s are enabled, the option to select the text-color is available.
Table Text Color: The Color of the numbers that appear in the multiplication table view – Black, Blue, Cyan, Dark Gray, etc.
Text Background Color: The background color of the Table text. This is disabled if the theme mode is enabled.
Separator Color: The color of the Separator lines and the Table List’s background. This is also disabled if the theme mode is enabled.
A great math workout tool for you.
Keywords: Maths, Multiplication, Factors, Tables, Learn, Algrebra, Workout, Multiples, Factorization, Addition, Subtraction, Division.
You will be thrown one number after the next, cut them up if they can be factored into smaller values, if not, if they are prime, do not cut them.
Prime numbers are numbers that cannot be divided into small whole numbers. One, two, three, five, seven, eleven, and thirteen are all examples of prime numbers. Four is not prime because it can be broken down in the whole numbers two times two.
Factor Samurai is a great way for children to learn times tables in a fun and engaging way.
Best mathematical tool for school and college! If you are a student, it will helps you to learn arithmetics and calculations with numbers.
Note: In arithmetic and number theory, the least common multiple (also called the lowest common multiple or smallest common multiple) of two integers a and b, usually denoted by LCM(a, b), is the smallest positive integer that is divisible by both a and b.
In mathematics, the lowest common denominator or least common denominator is the least common multiple of the denominators of a set of common fractions.
Enter two, three or four integers and tap "Calculate".
The GCD and LCM calculator finds the prime factorization of numbers (prime factors) and shows the prime factorization in the standard and exponential forms.
Requirements: Adobe AIR.
Use spaces, commas or new lines as delimiters for new numbers (how to separate different numbers from each other).
If your keyboard doesn't allow you to type spaces or commas, you'll have to download a different keyboard or use new lines to separate numbers.
Use the 'restore' button to restore the last data you entered before you closed the app the last time.
Long click on the display text, or the numbers you entered and it will bring up the option to copy or paste.
Switch between input screens for the classic GCF screen and the new, unlimited input GCF screen by clicking the options in the top right corner of the app. If you don't have the option in the top right corner, click your Menu BUTTON (which is a physical button on your phone).
The app uses Pollard's Rho algorithm to find factors of large integers, in combination with trial division optimized for speed when possible by interpreting sub-factors as long integers.
A menu button allows factorization calculations to be extended for faster devices. Pollard's Rho calculations are iterated more times when the depth in increased, which results in factorizing 'harder' numbers, but takes longer. The depth can also be reduced.
The app will accept arbitrarily large integers, and will find the prime factors of powers of 10 or other numbers with small factors very quickly.
Integers with prime factors of seven or more digits will take longer to factorize, depending on the device the app is running on.
Progress is shown by listing factors as they are found. If a sub-factor which is known to be non-prime is taking a long time to factorize, the display will show "working ...". Calculation can be cancelled by pressing the back button on the device. However, if the app cannot find all the factors, it will terminate and list any factors it has found, rather than hanging or freezing.
Note: The greatest common divisor (gcd) of two or more non-zero integers, is the largest positive integer that divides the numbers without a remainder. For example, the greatest common divisor of 8 and 12 is 4. The greatest common divisor is useful for reducing fractions to be in lowest terms.
1) Watch the list of prime numbers,
2) Highlight prime numbers among all natural numbers (from 1 to 10.000)!
3) Check whether your given number is a prime one! And, by the way, find all divisors of your given number!
This app is intended for all people who are interested in the topic of prime numbers, especially - for pupils, students and high-educated people!
For any your questions and suggestions contact me at: email@example.com
It is the only factor tree app in the market.It is kid friendly but also has useful tools for higher level math.
This app has a lot of useful math tools consisting of the following.
- Factor Tree
- Prime Checker (Can check if a number is prime up to 15 digits)
- Multiplication Quiz
- Simplify Fractions
- Decimal to Fraction
*if you want other tools send me an email.
The application allows you to evaluate the primality of a given integer including from 0 to 999,999,999, using the algorithm of the Sieve of Eratosthenes that, although not extraordinarily efficient, it lends itself very well to a translation programming language.
If the number inserted is a composite, the user can ask for the scomposition of taken number in prime factors.