Question : Directions: Study the following diagram consisting of a circle, a rectangle, and a triangle, and answer the question given below.

Which one of the following statements is correct about the given diagram?

Option 1: A and B are in all three shapes

Option 2: E, A, B and C are in all the three shapes

Option 3: F, C, D, B, and A are in all three shapes

Option 4: Only B is in all three shapes

Question : Directions: In the given diagram, the circle represents professionals, the square represents dancers, the triangle represents musicians, and the rectangle represents Europeans. Different regions in the diagram are numbered 1 to 11. Based on the diagram represent non-European professional dancers?

Option 1: 6

Option 2: 9

Option 3: 5

Option 4: 7

Question : Directions: In the above diagram, the circle represents professionals, the square represents dancers, the triangle represents musicians, and the rectangle represents Europeans. Different regions in the diagram are numbered 1 to 11.

Who among the following is not a musician but a European?

Option 1: 10

Option 2: 9

Option 3: 11

Option 4: 8

Question : Directions: In the following diagram, the police officer represents a circle, and the corrupt represents a triangle. The poet represents a square, and the married represents a rectangle.

The area representing unmarried police officers who are not corrupt but are poets is?

Option 1: 8

Option 2: 9

Option 3: 2

Option 4: 4

Question : Directions: In the given diagram, the circle represents strong men, the square represents short men, and the triangle represents military officers. Which region represents military officers who are short but not strong?

Option 1: 3

Option 2: 4

Option 3: 1

Option 4: 2

Question : Directions: If rectangle = 12, triangle = 15, square = 6, parallelogram = 4, and circle = 3, solve the equation using the above values and answer in figures.

$\frac{rectangle+square}{triangle}$

Option 1: $\frac{4}{5}$

Option 2: $\frac{3}{5}$

Option 3: $\frac{6}{5}$

Option 4: $\frac{2}{3}$