The quotient remainder theorem: Given any integer A, and a positive integer B, there exist unique integers Q and R such that
A= B · Q + R where 0 ≤ R < B.
Q is called quotient and R is called remainder.
According to this theorem, when you divide any number by 41, you can obtain remainder R such that 0 ≤ R < 41. Then the greatest possible whole number remainder is 40.
The recursive formula 
means that the next term in the sequence is 5 more than the previous one.
So, we know that we start from 
, which means that the next term is
Similarly,
1. Greater than/More than
2. Fewer than/less than
3. At least/No fewer than
4. No more than/Not above
Answer:
Therefore x =5
Step-by-step explanation:
marke me as branalist answer
Without repetion
1/(59*58*57*56*55+35)=1/600,766,355
prob is 1/600,766,355
