SOLUTION: A set X with n(x)=525 is partitioned into subsets X_1....X_6. If n(X_1)=n(X_2)=n(X_3), n(X_4)=n(X_5)=n(X_6) and
n(X_1)=6n(X_4),
find n(X_1)
Algebra ->
Finite-and-infinite-sets
-> SOLUTION: A set X with n(x)=525 is partitioned into subsets X_1....X_6. If n(X_1)=n(X_2)=n(X_3), n(X_4)=n(X_5)=n(X_6) and
n(X_1)=6n(X_4),
find n(X_1)
Log On
Question 1045430: A set X with n(x)=525 is partitioned into subsets X_1....X_6. If n(X_1)=n(X_2)=n(X_3), n(X_4)=n(X_5)=n(X_6) and
n(X_1)=6n(X_4),
find n(X_1) Answer by ikleyn(52910) (Show Source):
