Option A is the relationship which shows a direct variation.
Step-by-step explanation:
The direct variation is a relationship between two variables in which one is the multiple of the other. It is given by the relation

Option A:
For
and
,

For
and
,

Since, the constant k is equal for all the values of x and y in the table, this relationship is a direct variation.
Option B:
For
and
,

For
and
,

Since, the values of constant k is not equal for all the values of x and y in the table, this relationship is not a direct variation.
Option C:
For
and 

For
and 

Since, the values of constant k is not equal for all the values of x and y in the table, this relationship is not a direct variation.
Option D:
For
and 

For
and 

Since, the values of constant k is not equal for all the values of x and y in the table, this relationship is not a direct variation.
Thus, Option A is the relationship which shows direct variation.
Given that the distribution of colors for plain MM andies is as follows:
<span>Colors - Purple Yellow Red Orange Green Blue Brown
Percentage - 20% 20% 20% 10% 10% 10% 10%
Suppose one candy is taken at random from a large bag of plain MM candies, the probability that the candy is purple of orange is given by:
P(purple candy or orange candy) = P(purple candy) + P(orange candy) = 20% + 10% = 30%
</span>
I just know that 2 is X = 6
Answer:
Nikolai Lobachevsky and Bernhard Riemann
Step-by-step explanation:
Nikolai Lobachevsky (A russian mathematician born in 1792) and Bernhard Riemann (A german mathematician born in 1826) are the mathematicians that helped to discover alternatives to euclidean geometry in the nineteenth century.