On the refrigerator, MATHCOUNTS is spelled out with 10 magnets, one letter per magnet. Two vowels and three consonants fall off and are put away in a bag. If the Ts are indistinguishable, how many distinct possible collections of letters could be put in the bag?

630 distinct possible collections of letters could be put in the bag.

Step-by-step explanation:

Since on the refrigerator, MATHCOUNTS is spelled out with 10 magnets, one letter per magnet, and two vowels and three consonants fall off and are put away in a bag, if the Ts are indistinguishable, to determine how many distinct possible collections of letters could be put in the bag, the following calculation must be performed:

Vowels: 3

(AO, AU, OU)

Consonants: 7

3 x 7 x 6 x 5 = X

3 x 210 = X

630 = X

Therefore, 630 distinct possible collections of letters could be put in the bag.

75 distinct possible collections

Step-by-step explanation:

2 vowels = 3C2 = 3

3 vowels = 25 ways

25 * 3 = 75 total ways

3; 9 is 8 to -4

step-by-step explanation:

in english this is

ex.15 pag.85 create. write in ten lines the continuation of the ballad of the five motanasi, using verbs to the imperfect and to the perfect compound. five stars

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