Logical Reasoni...

The following table represents the type(s) of vehicle(s) owned by people of 5 cities.

So, in Hyderabad, there are a total of 897 people, some of whom might not own any type of vehicle. 61 people own a private jet, 131 people own a 4-wheeler, 707 people own a bike and x people own a scooter. Similarly, the other cities follow. Also, no person owns more than one vehicle of a particular type.
Based on the information given above, answer the questions that follow.
If it is known that all people in Hyderabad own at least one vehicle, and each person owns either only one or all the 4 vehicles, which of the following can be a possible value of x?

The following table represents the type(s) of vehicle(s) owned by people of 5 cities.

So, in Hyderabad, there are a total of 897 people, some of whom might not own any type of vehicle. 61 people own a private jet, 131 people own a 4-wheeler, 707 people own a bike and x people own a scooter. Similarly, the other cities follow. Also, no person owns more than one vehicle of a particular type.
Based on the information given above, answer the questions that follow.
What is the absolute difference between the highest possible value and the lowest possible value of (x+y+z+p+q+r+s)? All people have at least one vehicle. All the unknown variables are necessarily natural numbers.

The following table represents the type(s) of vehicle(s) owned by people of 5 cities.

So, in Hyderabad, there are a total of 897 people, some of whom might not own any type of vehicle. 61 people own a private jet, 131 people own a 4-wheeler, 707 people own a bike and x people own a scooter. Similarly, the other cities follow. Also, no person owns more than one vehicle of a particular type.
Based on the information given above, answer the questions that follow.
If the total number of bikes in all 5 cities combined is 2816, what is the maximum possible number of people in Chennai who own at least 3 vehicles? It is known that all people in Chennai own at least one vehicle.

The following table represents the type(s) of vehicle(s) owned by people of 5 cities.

So, in Hyderabad, there are a total of 897 people, some of whom might not own any type of vehicle. 61 people own a private jet, 131 people own a 4-wheeler, 707 people own a bike and x people own a scooter. Similarly, the other cities follow. Also, no person owns more than one vehicle of a particular type.
Based on the information given above, answer the questions that follow.
In Bengaluru, the number of people who own zero vehicles is zero, the number of people who own 2 vehicles is 163, the number of people who own 3 vehicles is 36 and the number of people who own all 4 vehicles is more than the number of people who own 3 vehicles, what is the maximum value that y can take?

The following table represents the type(s) of vehicle(s) owned by people of 5 cities.

So, in Hyderabad, there are a total of 897 people, some of whom might not own any type of vehicle. 61 people own a private jet, 131 people own a 4-wheeler, 707 people own a bike and x people own a scooter. Similarly, the other cities follow. Also, no person owns more than one vehicle of a particular type.
Based on the information given above, answer the questions that follow.
If it is given that all unknowns are equal to 150, what is the maximum number of people in all 5 cities combined who owns exactly 4 vehicles? Also, every person in all of the 5 cities owns at least one vehicle.

The following table represents the type(s) of vehicle(s) owned by people of 5 cities.

So, in Hyderabad, there are a total of 897 people, some of whom might not own any type of vehicle. 61 people own a private jet, 131 people own a 4-wheeler, 707 people own a bike and x people own a scooter. Similarly, the other cities follow. Also, no person owns more than one vehicle of a particular type.
Based on the information given above, answer the questions that follow.

What is the difference between number of people owning vehicle in hyderabad and number of people owning vehicle in bengaluru?

TPL is an upcoming football tournament. 12 teams named A, B, C, D, E F, G, H, I, J. K, and L participated in the tournament. The structure of the Tournaments was as follows:
a) In a match if a team wins they get 3 points, 1 point is awarded on the draw and 0 points awarded for a loss.
b)In round 1, the 12 teams will be randomly divided into 3 groups of 4 team each. In this round, every team will play a match with every other team in the group. Once all the matches are done, the team will be ranked based on their points scored. In case of a tie, the team who scored more goals in that round will be given priority. The top 2 teams of each group will go to round 2
c) In round 2, 2 groups are formed. The first group contains the Rank 1 team from round 1 and the second team will consist of Rank 2 teams from round 1. In these rounds, the team will play a match against all the team in the same group. And will be ranked in a similar manner as that of round 1. The top 2 teams from each of the group will move forward to round 3
d) In round 3, the Rank1 teams from both the group play against each other and the Rank 2 teams play each other. The winner of the matches will go on to play the finals to play for rank 1 and rank 2. The losers of the match will play for rank 3 and rank 4
After TPL was over, the following this were known:
In round 1: 

a) No team has all of  their matches resulting in Draw
b) B had a match with A in round 2
c) Team H never had a match with Team K
d) A won the match against E by 3-2
e) C lost the match against F by 2-3
f) No 2 teams in a group have the same points as well as the same number of goals.
g) L did not play any match with B
h) In one of the matches where A had a draw, it scored 2 goals
i) Every team scored at least 1 goals in every match except E and F as they scored 0 goals in exactly 1 of their matches
Which of the following is the maximum number of goals team I can score against its opponent?

TPL is an upcoming football tournament. 12 teams named A, B, C, D, E F, G, H, I, J. K, and L participated in the tournament. The structure of the Tournaments was as follows:
a) In a match if a team wins they get 3 points, 1 point is awarded on the draw and 0 points awarded for a loss.
b)In round 1, the 12 teams will be randomly divided into 3 groups of 4 team each. In this round, every team will play a match with every other team in the group. Once all the matches are done, the team will be ranked based on their points scored. In case of a tie, the team who scored more goals in that round will be given priority. The top 2 teams of each group will go to round 2
c) In round 2, 2 groups are formed. The first group contains the Rank 1 team from round 1 and the second team will consist of Rank 2 teams from round 1. In these rounds, the team will play a match against all the team in the same group. And will be ranked in a similar manner as that of round 1. The top 2 teams from each of the group will move forward to round 3
d) In round 3, the Rank1 teams from both the group play against each other and the Rank 2 teams play each other. The winner of the matches will go on to play the finals to play for rank 1 and rank 2. The losers of the match will play for rank 3 and rank 4
After TPL was over, the following this were known:
In round 1: 

a) No team has all of  their matches resulting in Draw
b) B had a match with A in round 2
c) Team H never had a match with Team 
d) A won the match against E by 3-2
e) C lost the match against F by 2-3
f) No 2 teams in a group have the same points as well as the same number of goals.
g) L did not play any match with B
h) In one of the matches where A had a draw, it scored 2 goals
i) Every team scored at least 1 goals in every match except E and F as they scored 0 goals in exactly 1 of their matches
Exact score of how many matches can be known by the given information?

TPL is an upcoming football tournament. 12 teams named A, B, C, D, E F, G, H, I, J. K, and L participated in the tournament. The structure of the Tournaments was as follows:
a) In a match if a team wins they get 3 points, 1 point is awarded on the draw and 0 points awarded for a loss.
b)In round 1, the 12 teams will be randomly divided into 3 groups of 4 team each. In this round, every team will play a match with every other team in the group. Once all the matches are done, the team will be ranked based on their points scored. In case of a tie, the team who scored more goals in that round will be given priority. The top 2 teams of each group will go to round 2
c) In round 2, 2 groups are formed. The first group contains the Rank 1 team from round 1 and the second team will consist of Rank 2 teams from round 1. In these rounds, the team will play a match against all the team in the same group. And will be ranked in a similar manner as that of round 1. The top 2 teams from each of the group will move forward to round 3
d) In round 3, the Rank1 teams from both the group play against each other and the Rank 2 teams play each other. The winner of the matches will go on to play the finals to play for rank 1 and rank 2. The losers of the match will play for rank 3 and rank 4
After TPL was over, the following this were known:
In round 1: 

a) No team has all of  their matches resulting in Draw
b) B had a match with A in round 2
c) Team H never had a match with Team 
d) A won the match against E by 3-2
e) C lost the match against F by 2-3
f) No 2 teams in a group have the same points as well as the same number of goals.
g) L did not play any match with B
h) In one of the matches where A had a draw, it scored 2 goals
i) Every team scored at least 1 goals in every match except E and F as they scored 0 goals in exactly 1 of their matches
In round 1, How many matches ended in a draw?

TPL is an upcoming football tournament. 12 teams named A, B, C, D, E F, G, H, I, J. K, and L participated in the tournament. The structure of the Tournaments was as follows:
a) In a match if a team wins they get 3 points, 1 point is awarded on the draw and 0 points awarded for a loss.
b)In round 1, the 12 teams will be randomly divided into 3 groups of 4 team each. In this round, every team will play a match with every other team in the group. Once all the matches are done, the team will be ranked based on their points scored. In case of a tie, the team who scored more goals in that round will be given priority. The top 2 teams of each group will go to round 2
c) In round 2, 2 groups are formed. The first group contains the Rank 1 team from round 1 and the second team will consist of Rank 2 teams from round 1. In these rounds, the team will play a match against all the team in the same group. And will be ranked in a similar manner as that of round 1. The top 2 teams from each of the group will move forward to round 3
d) In round 3, the Rank1 teams from both the group play against each other and the Rank 2 teams play each other. The winner of the matches will go on to play the finals to play for rank 1 and rank 2. The losers of the match will play for rank 3 and rank 4
After TPL was over, the following this were known:
In round 1: 

a) No team has all of  their matches resulting in Draw
b) B had a match with A in round 2
c) Team H never had a match with Team 
d) A won the match against E by 3-2
e) C lost the match against F by 2-3
f) No 2 teams in a group have the same points as well as the same number of goals.
g) L did not play any match with B
h) In one of the matches where A had a draw, it scored 2 goals
i) Every team scored at least 1 goals in every match except E and F as they scored 0 goals in exactly 1 of their matches
What is the rank of team J in its group in round 1?

Instructions: Krishna is a black market gold coins dealer. He buys gold coins from various traders. He checks the quality of gold coins by weighing them. He either uses a Spring Balance or a Beam balance for the same. Ananth, Siddhartha, Pramit and Prasoon are the 4 traders who tried to sell gold coins to Krishna. Because of his prior experience Krishna know that all 4 of these traders will try to sneak in exactly 1 fake gold coin among the real gold coins
Ananth tried to sell 213 gold coins to Krishna. How many minimum number of weighings does Krishna need to do if he chooses to use Balance Beam. He knows that Ananth has added a fake coin with lesser weight than the actual gold coins

Instructions: Krishna is a black market gold coins dealer. He buys gold coins from various traders. He checks the quality of gold coins by weighing them. He either uses a Spring Balance or a Beam balance for the same. Ananth, Siddhartha, Pramit and Prasoon are the 4 traders who tried to sell gold coins to Krishna. Because of his prior experience Krishna know that all 4 of these traders will try to sneak in exactly 1 fake gold coin among the real gold coins
Prasoon wants to sell 120 coins and Krishna knows the weight of the real coins. What is the minimum number of weighings does Krishna need to do to figure out the fake coins if he uses a Spring Balance.

Instructions: In the virtual game of 'Shoot'em all', M number of virtual people are seated in a circular arrangement, all of them facing the centre as follows. Also, they are number from 1 to M.

There is a shooter at the centre of the circle, who can point to and shoot any particular person among the M people.
There are N rounds to this game. Initially, the shooter is pointing the gun towards the Kth numbered person, where 1 <= K <= N, but he does not shoot him yet. After the first round, he turns to the first person to the left of the person he was facing and shoots him. After the second round, he turns to the second person to the left of the person he was facing and shoots him, similarly, after the Nth round, he turns to the Nth person to the left of the person he was facing and shoots him. While counting, we will also count the vacant spots. For example, if the person numbered 3 is already shot dead, the 2nd person to the left of 2 is 4, not 5, since we have to count 3 as well. Also, while counting, if the count exceeds the total count of the table(i.e M), we go around the circle again. For example, if there are 8 people, the 10th person to the left of 1 is 3, and the 8th person to the left of 1 is 1 himself.
If at the end of any round, the shooter is pointing to a person who has already been shot in one of the previous rounds, he does not shoot anyone in that round and continues to the next round.
Also, suppose, all the persons are already shot in the nth round, where n < N, then in the (n+1)th round, the shooter shoots himself, and the game ends, it does not move to the (n+2)th round.
For example, suppose M = 8, N = 4, and K = 3, after the first round, the shooter shoots 4, after the second round, the shooter shoots 6, after the 3rd round, he shoots 1, and after the 4th and final round, he shoots 5.
Based on the information given above, answer the questions that follow.
Suppose M = 12 and N = 12, persons numbered 6, 12, 3, and 9 are alive at the end of all rounds. How many values can K take?
 

Instructions: In the virtual game of 'Shoot'em all', M number of virtual people are seated in a circular arrangement, all of them facing the centre as follows. Also, they are number from 1 to M.

There is a shooter at the centre of the circle, who can point to and shoot any particular person among the M people.
There are N rounds to this game. Initially, the shooter is pointing the gun towards the Kth numbered person, where 1 <= K <= N, but he does not shoot him yet. After the first round, he turns to the first person to the left of the person he was facing and shoots him. After the second round, he turns to the second person to the left of the person he was facing and shoots him, similarly, after the Nth round, he turns to the Nth person to the left of the person he was facing and shoots him. While counting, we will also count the vacant spots. For example, if the person numbered 3 is already shot dead, the 2nd person to the left of 2 is 4, not 5, since we have to count 3 as well. Also, while counting, if the count exceeds the total count of the table(i.e M), we go around the circle again. For example, if there are 8 people, the 10th person to the left of 1 is 3, and the 8th person to the left of 1 is 1 himself.
If at the end of any round, the shooter is pointing to a person who has already been shot in one of the previous rounds, he does not shoot anyone in that round and continues to the next round.
Also, suppose, all the persons are already shot in the nth round, where n < N, then in the (n+1)th round, the shooter shoots himself, and the game ends, it does not move to the (n+2)th round.
For example, suppose M = 8, N = 4, and K = 3, after the first round, the shooter shoots 4, after the second round, the shooter shoots 6, after the 3rd round, he shoots 1, and after the 4th and final round, he shoots 5.
Based on the information given above, answer the questions that follow.
Suppose M = 25, in the first 20 rounds, in how many rounds does the shooter not shoot anyone?

Instructions: In the virtual game of 'Shoot'em all', M number of virtual people are seated in a circular arrangement, all of them facing the centre as follows. Also, they are number from 1 to M.

There is a shooter at the centre of the circle, who can point to and shoot any particular person among the M people.
There are N rounds to this game. Initially, the shooter is pointing the gun towards the Kth numbered person, where 1 <= K <= N, but he does not shoot him yet. After the first round, he turns to the first person to the left of the person he was facing and shoots him. After the second round, he turns to the second person to the left of the person he was facing and shoots him, similarly, after the Nth round, he turns to the Nth person to the left of the person he was facing and shoots him. While counting, we will also count the vacant spots. For example, if the person numbered 3 is already shot dead, the 2nd person to the left of 2 is 4, not 5, since we have to count 3 as well. Also, while counting, if the count exceeds the total count of the table(i.e M), we go around the circle again. For example, if there are 8 people, the 10th person to the left of 1 is 3, and the 8th person to the left of 1 is 1 himself.
If at the end of any round, the shooter is pointing to a person who has already been shot in one of the previous rounds, he does not shoot anyone in that round and continues to the next round.
Also, suppose, all the persons are already shot in the nth round, where n < N, then in the (n+1)th round, the shooter shoots himself, and the game ends, it does not move to the (n+2)th round.
For example, suppose M = 8, N = 4, and K = 3, after the first round, the shooter shoots 4, after the second round, the shooter shoots 6, after the 3rd round, he shoots 1, and after the 4th and final round, he shoots 5.
Based on the information given above, answer the questions that follow.
Suppose M = 25, in the first 20 rounds, in how many rounds does the shooter not shoot anyone?

Instructions: In the virtual game of 'Shoot'em all', M number of virtual people are seated in a circular arrangement, all of them facing the centre as follows. Also, they are number from 1 to M.

There is a shooter at the centre of the circle, who can point to and shoot any particular person among the M people.
There are N rounds to this game. Initially, the shooter is pointing the gun towards the Kth numbered person, where 1 <= K <= N, but he does not shoot him yet. After the first round, he turns to the first person to the left of the person he was facing and shoots him. After the second round, he turns to the second person to the left of the person he was facing and shoots him, similarly, after the Nth round, he turns to the Nth person to the left of the person he was facing and shoots him. While counting, we will also count the vacant spots. For example, if the person numbered 3 is already shot dead, the 2nd person to the left of 2 is 4, not 5, since we have to count 3 as well. Also, while counting, if the count exceeds the total count of the table(i.e M), we go around the circle again. For example, if there are 8 people, the 10th person to the left of 1 is 3, and the 8th person to the left of 1 is 1 himself.
If at the end of any round, the shooter is pointing to a person who has already been shot in one of the previous rounds, he does not shoot anyone in that round and continues to the next round.
Also, suppose, all the persons are already shot in the nth round, where n < N, then in the (n+1)th round, the shooter shoots himself, and the game ends, it does not move to the (n+2)th round.
For example, suppose M = 8, N = 4, and K = 3, after the first round, the shooter shoots 4, after the second round, the shooter shoots 6, after the 3rd round, he shoots 1, and after the 4th and final round, he shoots 5.
Based on the information given above, answer the questions that follow.
Suppose M = 12, K =6, who is the last person to be killed if N = 5000?

Directions. Read the following information carefully and answer the questions that follow.
Eight friends - A, B, C, D, E, F, G and H - speak one languages each viz, Bengali, Telugu, Marathi, Tamil, Urdu, Gujarati, Kannada and Punjabi, not necessarily in the same order. Each of them also owns a car from among Volkswagen, Jaguar, BMW, Skoda, Audi, Maruti, Mercedes and Scorpio, not necessarily in the same order. It is also known that:
1) A speaks Bengali and does not own the Jaguar while D does not speak Marathi and owns the Skoda.
2) E neither speaks Marathi nor Gujarati but owns either the Audi or BMW. 
3) The Jaguar is not owned by C or F while H owns the Scorpio. 
4) The person who speaks Gujarati owns the Maruti but is not C. The person who speaks Marathi owns neither the Mercedes nor the Scorpio.
5) Gujarati is not the language which G, who owns the Mercedes, speaks.
6) C does not speak Telugu and does not own the Volkswagen.
7) The person who owns the Jaguar speaks neither Marathi nor Urdu and the person who speaks Punjabi owns neither the Mercedes nor the Jaguar.
8) D speaks Tamil while G speaks neither Urdu nor Telugu.
If C owns the Audi, which car does E own?

A block in Queens has 25 blocks arranged in a 5x5 grid as shown below. Friendly Neighborhood Spider-man patrols the area and fights crime in this region only.

The rows of the block are denoted by Roman numbers and the columns are denoted by Alphabets. The numbers in the cells denote the height of the building. For eg, block C-III has 6 units in height.
Spider-man moves from the terrace of one building to another either horizontally or vertically. He has a certain amount of web-fluid in his web-shooters. If Spider-man has to move from a building of low height to a building of high height, he has to use exactly 2ml of fluid to reach up 1 unit height. For eg: If Spider-man moves from D-I(4units) to E-I(6units) he has to climb 2 units and thus has to spend 4ml of fluid to do so.
However, while moving from a high building to a low building, Spider-man does not have to use any of the web-fluid.
Unless stated otherwise, Spider-Man uses web fluid to move from one building to another
What is the minimum amount of web-fluid(in mL) required for Spider-Man to reach from B-II to D-V?

A block in Queens has 25 blocks arranged in a 5x5 grid as shown below. Friendly Neighborhood Spider-man patrols the area and fights crime in this region only.

The rows of the block are denoted by Roman numbers and the columns are denoted by Alphabets. The numbers in the cells denote the height of the building. For eg, block C-III has 6 units in height.
Spider-man moves from the terrace of one building to another either horizontally or vertically. He has a certain amount of web-fluid in his web-shooters. If Spider-man has to move from a building of low height to a building of high height, he has to use exactly 2ml of fluid to reach up 1 unit height. For eg: If Spider-man moves from D-I(4units) to E-I(6units) he has to climb 2 units and thus has to spend 4ml of fluid to do so.
However, while moving from a high building to a low building, Spider-man does not have to use any of the web-fluid.
Unless stated otherwise, Spider-Man uses web fluid to move from one building to another
If Spider-Man has exactly 7ml of fluid, Then from which of the following buildings he can reach the Building A-I?

A block in Queens has 25 blocks arranged in a 5x5 grid as shown below. Friendly Neighborhood Spider-man patrols the area and fights crime in this region only.

The rows of the block are denoted by Roman numbers and the columns are denoted by Alphabets. The numbers in the cells denote the height of the building. For eg, block C-III has 6 units in height.
Spider-man moves from the terrace of one building to another either horizontally or vertically. He has a certain amount of web-fluid in his web-shooters. If Spider-man has to move from a building of low height to a building of high height, he has to use exactly 2ml of fluid to reach up 1 unit height. For eg: If Spider-man moves from D-I(4units) to E-I(6units) he has to climb 2 units and thus has to spend 4ml of fluid to do so.
However, while moving from a high building to a low building, Spider-man does not have to use any of the web-fluid.
Unless stated otherwise, Spider-Man uses web fluid to move from one building to another
If Spider-Man has exactly 7ml of fluid, Then from which of the following buildings he cannot reach the Building A-I?