Non Verbal Reasoning - Figure Matrix - Discussion

In each row,

After combining the 1st and 2nd figures, exclude the common line segments and copy the rest.

In the 1st row, there is not any common line segments. So all the line segments are combined.

In the 2nd row, south faced line segment is common. So, to exclude the south faced common line segment and copy the rest.

In the 3rd row, after combining the two figures, there is no common lines to exclude, so copy the rest.

Yes, the given explanation is not valid because of a figure same as the second row last figure.

In a simple way it is the addition of lines.

1st+2nd=3rd.

Note: if the two lines from the 1st and 2nd box get collapses then the line gets substracted in 3rd box (i.e. In the 2nd row).

I am still confuse. Any one explain this problem clearly?

In each row, the third figure comprises of a black circle and only those line segments which are common to the first and the second figures.

The explanation has a type of error. It should be COMMON instead of NOT COMMON.

Why cant 2nd option as answer? I didnt get why the answer is 1st option for ths question?

Can anyone explain this question?

Thank you @Mariaelena.

@All.


The first column is the answer of the common of 2nd and 3rd column,

So in the last row which figures you will use to make the common match with the first column figure.

So, the answer is (A).

The given explanation is correct. Assume there are 4 direction around the circle i.e; North, South, East and West.

Now, In the first row, the 1st circle has only the North direction and the 2nd circle has two directions i.e, East and West. So, basically, these two have no common direction. Thus the 3rd circle will have the direction which are Not Common in 1st and 2nd circles. i.e, North, East & West.

Similarly, In the 2nd row direction or the line segments which are not common in the 1st and 2nd circle are North and East.

Therefore, In the third row, the 3rd circle will have North & East direction or line segments because there are no common direction in the 1st amd 2nd circle to be omitted.

So, the answer is A.