The radical of a positive integer x is defined as the product of the distinct prime numbers dividing x. For example, the distinct prime factors of 
is 
, therefore the radical of is 
. Similarly, the radicals of 
, 
and 
are , 5 and 
, respectively, The number1is considered to be the radical of itself.
is , therefore the radical of is . Similarly, the radicals of , and are , 5 and , respectively, The number1is considered to be the radical of itself.Given a limit n, find the sum of the radicals of all positive integers 
.
. For 
, the radicals are: 
. Therefore, the output should be '41'.
, the radicals are: . Therefore, the output should be '41'.Solution Stats
Problem Comments
Solution Comments
Show comments
Loading...
Problem Recent Solvers12
Suggested Problems
-
3444 Solvers
-
Sum all integers from 1 to 2^n
17863 Solvers
-
Smallest distance between a point and a rectangle
280 Solvers
-
Find the sides of an isosceles triangle when given its area and height from its base to apex
2211 Solvers
-
Find two triangular numbers whose sum is input.
103 Solvers
More from this Author116
Problem Tags
Community Treasure Hunt
Find the treasures in MATLAB Central and discover how the community can help you!
Start Hunting!
