How many words formed with the letters in "COOPERATOR" begin with the two Rs?
Answers
Answered by
1
Explanation:
jsjjdjdgsjsjskisoskskkdkdkkfkfkofoof
Answered by
0
Answer:6720
'COOPERATOR' consist of 10 words, in which there are Two R's and 3 O's and C,P,E,A and T.
where if three O's kept together practically it will be involving (10-3+1)=8 following characters of 'OOO'RR'C'P'E'A'T.
Therefore such no of arrangements is (8!)(2!)=40329/2=20160
Explanation:
the number of letters begin with 2R's :
while for two R remaining 8letters where 3 O's
(8!)/(3!)*20160=6720 words are begin with two R's.
Similar questions