ON THE FACE OF IT

Nose : Face :: Finger : ?

Read the given statements and select the correct option. Statement 1 : The cistemae in Golgi complex have cis face and trans face. Statement 2 : The cis face is also called forming face and trans face is also called maturing face.

For a biased die, the probabilities for the different faces to turn up are given by the table The die is thrown and you are told that either the face 1 or the face 2 has turned up, then the probability that it is face 1, is

One day, during Sunset, two friends Sudhir and Amit were talking, facing each other. If Amit's shadow was on his right then in which direction is Aman facing? If Aman faces the direction opposite of what Sudhir is facing?

There are two die A and B both having six faces. Die A has three faces marked with 1 , two faces marked with 2 , and one face marked with 3 . Die B has one face marked with 1 , two faces marked with 2 , and three faces marked with 3 . Both dices are thrown randomly once. If E be the event of getting sum of the numbers appearing on top faces equal to x and let P(E) be the probability of event E , then P(E) is maximum when x equal to

There are two die A and B both having six faces. Die A has three faces marked with 1, two faces marked with 2, and one face marked with 3. Die B has one face marked with 1, two faces marked with 2, and three faces marked with 3. Both dices are thrown randomly once. If E be the event of getting sum of the numbers appearing on top faces equal to x and let P(E) be the probability of event E, then P(E) is minimum when x equals to

There are two die A and B both having six faces. Die A has three faces marked with 1, two faces marked with 2, and one face marked with 1, two faces marked with 2, and one face marked with 3. Die B has one face marked with 1, two faces marked with 2, and three faces marked with 3. Both dices are thrown randomly once. If E be the event of getting sum of the numbers appearing on top faces equal to x and let P(E) be the probability of event E, then When x = 4, then P(E) is equal to