We provide Wonders of Number online (apkid: ara.adrija.glimpseg3) in order to run this application in our online Android emulator.
Description:
Run this app named Wonders of Number using MyAndroid.
You can do it using our Android online emulator.
ENJOY THE BEAUTY OF NUMBERS !!!
This app consists of two modes :
1.
Multiple Mode :
Given any number n, excluding multiples of 2 or 5, we can find a multiple of n which entirely consists of 1's only.
For example given 3 (neither divisible by 2 nor 5) as input, the output 111 is divisible by 3 (i.e.
111 is a multiple of 3)
and given 7 (neither divisible by 2 nor 5) as input, the output 111111 is divisible by 7.
43 is input and the output is given below :
-------------------------------------------
111111111111111111111 (21 digits number) which is divisible by 43.
4967 is input and the output is given below :
---------------------------------------------
1111111.111111 (4966 digits number) which is divisible by 4967.
4943 is input and the output is given below :
---------------------------------------------
1111111.111111 (4942 digits number) which is divisible by 4943.
6801 is input and the output is given below :
---------------------------------------------
1111111.111111 (3399 digits number) which is divisible by 6801.
*** WARNING :
For some numbers, mobile devices may hang as it might take huge time for computation.
In this mode n can be entered as input and the app will give the proper multiple of n satisfying the above mentioned condition.
App will take input between 2 to 10000.
*** WARNING :
For some numbers, it may return no result.
2.
Sum Mode :
Any integer number n can be expressed as
n = (+/-)1^2(+/-)2^2(+/-)3^2(+/-) .
(+/-)N^2
Here (+/-) means either + or - and N is an integer.
For example :
2 = -(1^2+2^2+3^2)+4^2
5 = 1^2+2^2
79 = +1^2+2^2+3^2-4^2-5^2+6^2-7^2 + 8^2 - 9^2+10^2 - 11^2 +12^2 +13^2 + 14^2 - 15^2-16^2+17^2-18^2-19^2-20^2+21^2+22^2
90 = -(-(-(-(-(-(-(-(-(+1^2+2^2)+3^2)+4^2)+5^2+6^2+7^2)+8^2)+9^2+10^2)+11^2+12^2)+13^2+14^2)+15^2)
In this mode n can be entered as input and the app will give the required expression for n.
App will take input between 1 to 100.
Play with this app to have ideas about some of the peculiar properties of numbers.
This app is ABSOLUTELY FREE, contains NO-ADS or IN-APP PURCHASES.
In case of any bug please email me.
This app consists of two modes :
1.
Multiple Mode :
Given any number n, excluding multiples of 2 or 5, we can find a multiple of n which entirely consists of 1's only.
For example given 3 (neither divisible by 2 nor 5) as input, the output 111 is divisible by 3 (i.e.
111 is a multiple of 3)
and given 7 (neither divisible by 2 nor 5) as input, the output 111111 is divisible by 7.
43 is input and the output is given below :
-------------------------------------------
111111111111111111111 (21 digits number) which is divisible by 43.
4967 is input and the output is given below :
---------------------------------------------
1111111.111111 (4966 digits number) which is divisible by 4967.
4943 is input and the output is given below :
---------------------------------------------
1111111.111111 (4942 digits number) which is divisible by 4943.
6801 is input and the output is given below :
---------------------------------------------
1111111.111111 (3399 digits number) which is divisible by 6801.
*** WARNING :
For some numbers, mobile devices may hang as it might take huge time for computation.
In this mode n can be entered as input and the app will give the proper multiple of n satisfying the above mentioned condition.
App will take input between 2 to 10000.
*** WARNING :
For some numbers, it may return no result.
2.
Sum Mode :
Any integer number n can be expressed as
n = (+/-)1^2(+/-)2^2(+/-)3^2(+/-) .
(+/-)N^2
Here (+/-) means either + or - and N is an integer.
For example :
2 = -(1^2+2^2+3^2)+4^2
5 = 1^2+2^2
79 = +1^2+2^2+3^2-4^2-5^2+6^2-7^2 + 8^2 - 9^2+10^2 - 11^2 +12^2 +13^2 + 14^2 - 15^2-16^2+17^2-18^2-19^2-20^2+21^2+22^2
90 = -(-(-(-(-(-(-(-(-(+1^2+2^2)+3^2)+4^2)+5^2+6^2+7^2)+8^2)+9^2+10^2)+11^2+12^2)+13^2+14^2)+15^2)
In this mode n can be entered as input and the app will give the required expression for n.
App will take input between 1 to 100.
Play with this app to have ideas about some of the peculiar properties of numbers.
This app is ABSOLUTELY FREE, contains NO-ADS or IN-APP PURCHASES.
In case of any bug please email me.
MyAndroid is not a downloader online for Wonders of Number. It only allows to test online Wonders of Number with apkid ara.adrija.glimpseg3. MyAndroid provides the official Google Play Store to run Wonders of Number online.
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