Venn Diagrams

If $A=\left\{1,2,4,7,9\right\}$ and $B=\left\{2,3,7,8,9\right\}$ then draw Venn diagram for symmetric difference for $A$ and $B$.

If $\mu =\{0,1,2,3,4,5,6,7,8,9,10\}, A=\{2,3,5,8\}$ and $B=\{0,3,5,7,10\}$. Then, the correct representation of $A\cap B$ in the Venn diagram will be:

There are $260$ persons with Skin disorder. If $150$ has been exposed to chemical $A$, $74$ to chemical $B$, $36$ to both chemicals $A\&B$. Find the number of persons exposed to chemical $B$ or chemical $A$

There are $260$ persons with Skin disorder. If $150$ has been exposed to chemical $A$, $74$ to chemical $B$, $36$ to both chemicals $A\&B$. Find the number of persons exposed to chemical $B$ but not chemical $A$

There are $260$ persons with Skin disorder. If $150$ has been exposed to chemical $A$, $74$ to chemical $B$, $36$ to both chemicals $A\&B$. Find the number of persons exposed to chemical $A$ but not chemical $B$

In a Hostel $25$ students take Tea, $20$ students take Coffee, $15$ students take Milk, $10$ students take both Tea and Coffee,$8$ students take both Milk and Coffee. None of them take Tea and Milk both and everyone takes at least one beverage. Find the total number of students in the Hostel.

From amongst $2000$ literate individuals of a town, $70\%$ read Marathi newspapers, $50\%$ read English newspapers and $32.5\%$ read both Marathi and English newspapers. Find the number of individuals who read only one of the newspapers . 

From amongst $2000$ literate individuals of a town, $70\%$ read Marathi newspapers, $50\%$ read English newspapers and $32.5\%$ read both Marathi and English newspapers. Find the number of individuals who read neither Marathi nor English newspaper. 

From amongst $2000$ literate individuals of a town, $70\%$ read Marathi newspapers, $50\%$ read English newspapers and $32.5\%$ read both Marathi and English newspapers. Find the number of individuals who read at least one of the newspapers . 

In a class of $200$ students who appeared certain examinations, $35$ students failed in CET, $40$ in NEET, $40$ in JEE, $20$ failed in CET and NEET, $17$ in NEET and JEE, $15$ in CET and JEE and $5$ failed in all the three examinations. Find how many students failed in NEET or JEE.

In a class of $200$ students who appeared certain examinations, $35$ students failed in CET, $40$ in NEET, $40$ in JEE, $20$ failed in CET and NEET, $17$ in NEET and JEE, $15$ in CET and JEE and $5$ failed in all the three examinations. Find how many students did not fail in any examination. 

Which one of the following diagrams is most appropriate to the statement, “Tea-producing placing place are either in Assam or in Bengal “?

In a survey it was found that $21$ people liked product $A, 26$ liked product $B$ and $29$ liked product $C .$ If $14$ people liked products $A$ and $B, 12$ people liked products $C$ and $A, 14$ people liked products $B$ and $C$ and $8$ liked all the three products. Find how many people liked product $C$ only.

If $A,B,C$ are any three sets, then $A\backslash \left(B\cap C\right)$ is

If $A, B$ and $C$ are any three sets, then $A-\left(B\cap C\right)$ is equal to

In a certain town $25\%$ families own a cell phone, $15\%$ families own a scooter and $65\%$ families own neither a cell phone nor a scooter. If $1500$ families own both a cell phone and a scooter, then the total number of families in the town is

For any two sets $E$ and $F$, which set is equal to the set $P \cup Q$ where $P=\left(E\cap F\right)$ and $Q=\left(\overline{E}\cap F\right)$

All teachers are scholar, Identify the Venn diagram

Some triangles are not isosceles. Identify the Venn diagram

$H:$Set of holiday, $S:$ Set of Sunday and $U:$Set of day's

Then, the Venn diagram of statement, 'Every Sunday implies holiday' is