You are using the new UI (Beta).Return to the original UI

This page has been automatically translated by machine translation. Please note that translations may not be entirely accurate.

keisanHigh-precision calculations for everyday life and work

Divisible/Indivisible (3 natural numbers)

Author: shiroeExecutions: 23

※ This library was created by a member. This site is not responsible for its content.

Manage Bookmarks
For each natural number from n0 to n1,
determine whether it is divisible by each of the three natural numbers a, b, and c,
and count the number of such cases.
Let n0 < n1.
Let a, b, and c be mutually distinct natural numbers.
n0
n1
a
b
c
Number of natural numbers counted 
The number of items divisible only by a   (It could not be divided evenly by b or c)
The number of items divisible only by b   (It could not be divided evenly by a or c)
The number of items divisible only by c   (It could not be divided evenly by a and b)
Number of items that could not be divided evenly only in C   (It was divisible by a and b)
The number of items that could not be divided evenly by b   (It was divisible by a and c)
The number of items that could not be divided evenly by a   (In cases (b) and (c), the division was exact.)
The number of items divisible by all of a, b, and c 
The number of items that were not divisible by any of a, b, or c 
The number of items divisible by a 
Number of items divisible by b 
Number of items divisible by c 
Digit display setting: 50 digits. Digit count can be changed. Real number calculation mode.

No customer feedback for this calculation yet.