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irga5000 [103]
3 years ago
9

Well managed work groups offer several advantages over individual workers. Which of the following is NOT a typical advantages of

working in a group?
a. accuracy
b. efficiency
c. productivity
d. enthusiasm
English
2 answers:
elena-s [515]3 years ago
7 0
I believe the answer to your question would be D. - Enthusiasm.  I think this because while when you work in a group, you may be productive and stuff, but you make not like the people you work with, so you would not feel enthusiastic.  You cannot make people feel enthusiastic by being around them (I mean you could...but you said not a TYPICAL advantage)
I hope I helped you!
Have a great day!
Veronika [31]3 years ago
3 0
I would say D. enthusiasm. Because you can manage productivity and stuff but you can't manage others emotions
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How many different 55​-letter words can be made a. if the first letter must be Upper K or Upper XK or X and no letter may be​ re
Vika [28.1K]

Answer:

(a) The number of 5-letter word that can be formed (without repetition) such that the first letter is K or X is 607,200.

(b) The number of 5-letter word that can be formed (with repetition) such that the first letter is K or X is 913,952.

(c) The number of 5-letter word that can be formed (without repetition) such that the first letter is K or X and the last is J is 24,288.

Explanation:

In this case we need to form a 5 letter word.

(a)

The condition applied is: 1st letter is K or X.

The word will of the form: K _ _ _ _ or X _ _ _ _

There are 2 ways to fill the first space, i.e. with either K or X.

Repetition is not allowed.

The remaining 4 spaces can be filled in (25 × 24 × 23 × 22) ways.

Then the total number of 5-letter word that can be formed (without repetition) such that the first letter is K or X is:

Number of 5-letter word = 2 × 25 × 24 × 23 × 22 = 607200

Thus, the number of 5-letter word that can be formed (without repetition) such that the first letter is K or X is 607,200.

(b)

In case the repetition are allowed the number of 5-letter word that can be formed (without repetition) such that the first letter is K or X is:

Number of 5-letter word = 2 × 26 × 26 × 26 × 26 = 913952

Thus, the number of 5-letter word that can be formed (with repetition) such that the first letter is K or X is 913,952.

(c)

The condition applied is: 1st letter is K or X and the last letter is J.

The word will of the form: K _ _ _ J or X _ _ _ J

There are 2 ways to fill the first space, i.e. with either K or X, and the last with J.

Repetition is not allowed.

The remaining 3 spaces can be filled in (24 × 23 × 22) ways.

Then the total number of 5-letter word that can be formed (without repetition) such that the first letter is K or X and the last is J is:

Number of 5-letter word = 2 × 24 × 23 × 22 = 24288

Thus, the number of 5-letter word that can be formed (without repetition) such that the first letter is K or X and the last is J is 24,288.

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I will enjoy my like because when we die we can’t take the money right!

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