Answer with Explanation:
Provided that Mandy's Table is this.
[ x ][ 1 ][ 2 ][ 5 ][ 10 ]
-------------------------------
[ y ][ 5 ][ 10 ][ 25 ][ 50 ]
5/1 = 10/2 = 25/5 = 10/50
"Proportional relationship" refers to<em> an equal set of ratios</em> in a statement or a table which shows <em>"equivalent ratios."</em>
As seen in Mandy's table, the last set if ratio is not equivalent to the other set of ratios because Mandy has incorrectly written the ratio. Instead of 
, she wrote 
. So, this makes it not equivalent to 
.
The table is actually proportional, but<em> Mandy made an erro</em>r in writing the last ratio, that's why it looks not proportional.
So, this explains the answer.
Answer: District committee takes action for the welfare of district of any state. Depending upon the number of districts each state may have many district committees to look upon the welfare.
Explanation:
The following are the conditions in which the positions of the members of the district coordination committee remains vacant:
1. The member have left the committee or had given resignation.
2. No elections have been conducted for new appointment.
3. The member have been suspended from the post.
4. The member had taken long leave due to health or other issues.
5. The time the member left the committee to the time of election had a long span.
Answer:
The answer is D.
Explanation:
People will believe they are treated fairly if they perceive their rewards as equal to what others receive for similar contributions
Answer:
Typical name nickname
Explanation
i have no idea either. Dont have religion or god to believe in false
Answer:
fifteen
Explanation:
To answer that, let's list the people:
- Person number 1
- Person number 2
- person number 3
- person number 4
- person number 5
- person number 6
Now let's organize them in a relationship order in which each one relates to different people:
- Person number 1, can relate to person number 2, person number 3, person number 4, person number 5 and person number 6. Totaling 5 relationships.
- Person number 2 can relate to person number 3, person number 4, person number 5 and person number 6. Totaling a total of 4 relationships.
- Person number 3 can relate to person number 4, person number 5 and person number 6. Totaling 3 relationships.
- Person number 4 can relate to person number 5 and people number 6. Totaling 2 relationships.
- Person number 5 and 6 can only relate to one another. Totaling 1 relationship.
Now if we add up the relationship totals for each person (5 + 4 + 3 + 2 + 1), we will realize that it is only possible to have 15 relationships between different people within a group of 6 people.
