Category : 4th Class
· Students will be able to find out the relation between some times of a group by diagrams.
· They will be able to compare and contrast groups of things.
A Venn Diagram is a visual brainstorming tool used to compare and contrast two (sometimes three) different things. Comparing is looking at traits that things have in common, while contrasting is looking at how they differ from each other.
A Venn Diagram is made up of two large circles that intersect with each other to form a space in the middle. Each circle represents something that you want to compare and contrast. Where the two circles intersect, you would write traits that the two things have in common. In either side of the intersecting space, you would write the differences among the two things.
TYPE-I: Different Types of Questions Based on Venn Diagrams
When one group of items is completely included in the second group of items and the second, again completely belongs to the third group, they are represented as shown.
Tree, Forest, Leaf
Venn diagram would be as follows: Clearly, leaf is apart of tree and tree is a part of forest.
If the items evidently belong to three different groups, i.e., they are not correlated with each other in any way. They are represented as shown.
Whale, Crocodile, Bird
They all belong to different categories.
If the three items are partly related to each other, they are represented as shown.
Teachers, Authors, men
Here, some Teachers may be Authors and some Teachers may be Men. Also some Authors may be Men. So, the given items are partly related to each other.
If two separate groups of items are completely unrelated to each other, but they are completely included in the third group, then the relationships can be diagrammatically shown as:
Hospital, Nurse, Patient
Nurse and Patient are entirely different. But both are parts of Hospital.
When two groups of items have some common relationship and both of them are completely included in the third group, the relationship is shown by two smaller intersecting circles in a third large circle.
Animal, Cat, ret
Some Cats are Pets and some pets are cats but all Cats and Pets are Animals.
If one item belongs to the class of second while, third item is entirely different from the two and they may be represented by the following diagram.
Doctors, Human, Ducks
We know all Doctors are Humans but Ducks are entirely different to both of them.
If one group of items is partly included in the second group of items and the third group is completely unrelated to these two groups, their relationship is diagrammatically shown as:
Wire, Copper, Rubber
Some Wires are made of Copper but Rubber is entirely different.
If one item belongs to the class of second and the third item is partly related to these two, they are represented as shown:
Males, Fathers, Doctors
All Fathers are Males but some Males and some Fathers can be Doctors. So, the circles representing Doctors would intersect both of the two concentric circles.
If one item belongs to the class of second and the third item is partly related to the second, they are represented as shown.
Females, Mothers, Children
All Mothers are Females. This would be represented by two concentric circles but some females are Children but Children cannot be Mothers.
TYPE-II Venn Diagrams formed by using different Geometrical Figure
We have used only circles to represent different relationships. Here, we will use different figures to show different relationships.
Directions: Study the figure given below carefully and answer the questions that follow:
Which part (number) shows Males, who are neither Teacher nor Literate?
(a) 1 (b) 2
(c) 3 (d) 4
Explanation: To depict the required part, the figure should show only males, i.e., 3. 3 belongs to only Males.
Direction (Examples 11 and 12): Study the diagram given below and answer each of the following questions.
How many persons who take both tea and juice but not coffee?
(a) 20 (b) 18
(c) 25 (d) 15
Explanation: 18 persons take both tea and juice but not coffee.
How many persons are there who take both tea and coffee but not juice?
(a) 22 (b) 17
(c) 9 (d) 20
Explanation: Number of persons who take both tea and coffee but not juice is 9.
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