Answer:
1. sexual
2. gender
3. quid pro quo
4. a) was not; b) did not
5. pattern
6. a) severe b) alter c) abusive
7. yes
8. yes
Explanation:
Stander´s conduct was sexually offensive because the coworker repeatedly complained about the situation. Also you can see a pattern because Stander´s behavior cannot be counted as a single event, but occured on various occasions.
Answer:
a) attached below
b) stable equilibria = x = 0.1 , x = 0.8
unstable equilibria = other value except 0.1 , 0.8
c) 0.5 , 0.6
Explanation:
Benefit of using the local roads = 1 + 8x - 9x^2
Benefit of using the free way = 3.6
a) Attached below is the required graph
<u>b) Determine The possible equilibrium traffic patterns from the graph </u>
stable equilibria : x = 0.1 , x = 0.8 ( this id because at these given value the benefits of using either routes is equal )
unstable equilibria : every other value of X except 0.1 and 0.8
<u>c) Determine the value of x that maximizes the total benefit to the population</u>
The value of X that maximizes the total benefit to the population = 0.5 and 0.6
attached below is the detailed solution
Answer:
the lump sum that would equal the present value of the annual installments is $38,163,612
Explanation:
The computation of the lumspum amount is as follows;
= Cash flow × (1 - (1 + rate of interest)^-number of years) ÷ rate of interest)
= $89 million × (1 - (1 + 0.0765)^-26) ÷ 0.0765)
= $38,163,612
Hence, the lump sum that would equal the present value of the annual installments is $38,163,612
Therefore the above is calculated by applying the given formula
Explanation:
The preference committee members are as follows:
Member 1 prefers a to b and b to c
Member 2 prefers c to a and a to b
Member 3 prefers b to c and c to a
The order of this problem can be solved:
Preference for 1, 2 and 3 are as below:
1. a then b then c
2. c then a then b
3. b then c then
Member 1 knowing advantage , will always disagree with 2 and 3 so that he can win when it comes to vote
So, 2 and 3 in order to win , will have to cooperate with each other.
As we can see that the least suitable option according to Member 2 and Member 3 are b and a respectively. Therefore they would not consider supporting either b or a.
So the possible option of Member 2 and Member 3 supporting will be C.
Therefore both 2 and 3 will agree on C.
The predicted outcome of the game is C.
