How many people like both coke and pepsi?

Total number of people = 102 + 54 – both coke and pepsi

150 = 102 + 54 – both coke and pepsi

Both coke and pepsi = 156 – 150 = 6. Hence (a).

How many people like only coke?

Only coke = 102 – 6 = 96. Hence (b).

From the above ven diagram, number of students who speak French but not Telugu = 52.

Hence (d).

Find the number of members who read only Times of India.

Total = Only Hindu + Only Times of india + both Hindu and Times of india + none

130 = 26 + only Times of india + 19 + 12

Only Times of india = 73. Hence (c).

How many members read atleast one newspaper?

At least one newspaper = 26 + 73 + 19 = 118. Hence (b).

Founders.The following diagram represents the classification of persons in each designation.

How many Managers are Founders but not CEOs?

Managers are Founders but not CEOs → Intersection part of Rectangle and Circle and ignore the Triangle part.Hence, the number of Managers are Founders but not CEOs = 20. Hence (c).

Founders.The following diagram represents the classification of persons in each designation.

How many persons attended the AGM?

Number of persons who attended the AGM, add all the numbers inside the diagram = 25 + 35

+ 5 + 13 + 2 + 20 = 100. Hence (b).

+ 5 + 13 + 2 + 20 = 100. Hence (b).

Centrox and Cable car. It was known that 35 of them took all the rides, and 60 of them took at least two

Of the three rides. Each ride costs Rs.2, and the total receipts were of the theme park were Rs.350

How many students took exactly one ride?

Students took at least two of the three rides = d + e + f + 35 = 60

Only two rides = d + e + f = 25

Each ride costs Rs.2

Total receipt from students those who took all the three rides = 35 * 6 = Rs.210

Total receipt from students those who took only two rides = 25 * 4 = Rs.100

Total receipt from students those who took all the three rides and those who took only two rides=210 + 100 = Rs.310

Total collection = Rs.350

Balance amount Rs.40 was collected from those students those who took only one ride.

Only one ride = a + b + c = 20. Hence (c).

Number of students who took atleast one ride = 20 + 25 + 35 = 80

Then the number of students who did not took any ride = g = 110 – 80 = 30

Centrox and Cable car. It was known that 35 of them took all the rides, and 60 of them took at least two

Of the three rides. Each ride costs Rs.2, and the total receipts were of the theme park were Rs.350

What is the cost for atleast two of the three rides?

Cost for atleast two rides = 100 + 210 = Rs.310. Hence (d).

Centrox and Cable car. It was known that 35 of them took all the rides, and 60 of them took at least two

Of the three rides. Each ride costs Rs.2, and the total receipts were of the theme park were Rs.350

How many students did not try any of the rides?

Number of students who took atleast one ride = 20 + 25 + 35 = 80

Then the number of students who did not took any ride = g = 110 – 80 = 30. Hence (a).

Then the number of students who did not took any ride = g = 110 – 80 = 30. Hence (a).

Cab, Bike and Train as their mode of transportation. Among them 160 employees use only Cab and

Train. 100 employees use only Bike. 300 employees use Cab and Bike.470 employees use only Bike and

Train.180 employees use only Cab and Bike. 510 employees use only Cab. And number of employees

who uses only one vehicle are 1460.

How many employeesare use all the three vehicles?

Number of employees who use all the three vehicles = 180 + x = 300 → x = 120. Hence (d).

Cab, Bike and Train as their mode of transportation. Among them 160 employees use only Cab and

Train. 100 employees use only Bike. 300 employees use Cab and Bike.470 employees use only Bike and

Train.180 employees use only Cab and Bike. 510 employees use only Cab. And number of employees

who uses only one vehicle are 1460.

Find the number of employees who use only Train.

Number of employees who uses only one vehicle = 1460

Only Cab + only Bike + only Train = 1460

510 + 100 + only Train = 1460 = 850 Hence (c).

Only Cab + only Bike + only Train = 1460

510 + 100 + only Train = 1460 = 850 Hence (c).

Cab, Bike and Train as their mode of transportation. Among them 160 employees use only Cab and

Train. 100 employees use only Bike. 300 employees use Cab and Bike.470 employees use only Bike and

Train.180 employees use only Cab and Bike. 510 employees use only Cab. And number of employees

who uses only one vehicle are 1460.

How many employees do not use any of the three vehicles?

Total employees = only 1 vehicle + only 2 vehicles + only 3 vehicles + none

2750 = 1460 + 810 + 120 + none

2750 = 2390 + none

Employees do not use any of the three vehicles = 360.Hence (a).

2750 = 1460 + 810 + 120 + none

2750 = 2390 + none

Employees do not use any of the three vehicles = 360.Hence (a).

Cab, Bike and Train as their mode of transportation. Among them 160 employees use only Cab and

Train. 100 employees use only Bike. 300 employees use Cab and Bike.470 employees use only Bike and

Train.180 employees use only Cab and Bike. 510 employees use only Cab. And number of employees

who uses only one vehicle are 1460.

How many employees use the Bike?

Employees who use Bike = 100 + 180 + 120 + 470 = 870. Hence (b).

Cab, Bike and Train as their mode of transportation. Among them 160 employees use only Cab and

Train. 100 employees use only Bike. 300 employees use Cab and Bike.470 employees use only Bike and

Train.180 employees use only Cab and Bike. 510 employees use only Cab. And number of employees

who uses only one vehicle are 1460.

How many employees are use atleast two of the three vehicles?

Employees use at least two of the three vehicles = 180 + 160 + 470 + 120 = 930. Hence (d).