Answer:
24414 combinations
Step-by-step explanation:
Solution:-
- We have 17 employees that needs to be managed for a project.
- We will choose all of our employees equally likely for 3 projects.
Project 1 = 8 spacings
- So we have 17 available employees to choose from. So we choose (combinations):
Project 1 = 17C8 = 24310 combinations
- We are left with 17 - 8 = 9 employees, for the next project:
Project 2 = 3 spacings
- So out of the available 9 employees project 2 would have:
Project 2 = 9C3 = 84 combinations
- We are left with 9 - 3 = 6 employees, for the next project:
Project 3 = 3 spacings
- So out of the available 6 employees project 3 would have:
Project 3 = 6C3 = 20 combinations
- The total number of combinations fro selecting 17 employees for each project would be:
24310 + 84 + 20 = 24414 combinations
Answer:
2.9
Step-by-step explanation:
It just is
Answer:
1 is correct, 100.
2 is 500, not 470. since we're rounding to the nearest hundred, we would look at the tens place and if it's higher than 5 then round up.
3 is correct.
4 is correct.
5 is correct.
6 is correct.
7 is correct.
8 is 290, not 300. like i said before, but in this case we're rounding t the nearest ten instead of hundred. but the same rules apply.
9 is correct.
and 10 is correct!
i think that you did pretty well on most of these, but remember the rounding rule.
Answer:
Use the given functions to set up and simplify O R X . y − 2 − 4 ( x − 3 ) = − 4 x + y + 10 O R X = − 4 x + y + 10
Step-by-step explanation:
