Logical Reasoni...

Rinesh and Rinsha have 150 marbles on the table. Each of them takes turns to pick marbles. They can pick at least two and at most six marbles in each turn. It is known that both of them play intelligently.

If after Rinesh's turn, there is only one marble left on the table, then Rinsha will pick that one marble. The same is true for Rinesh as well.

Rinesh and Rinsha have 150 marbles on the table. Each of them takes turns to pick marbles. They can pick at least two and at most six marbles in each turn. It is known that both of them play intelligently.

If after Rinesh's turn, there is only one marble left on the table, then Rinsha will pick that one marble. The same is true for Rinesh as well.

Rinesh and Rinsha have 150 marbles on the table. Each of them takes turns to pick marbles. They can pick at least two and at most six marbles in each turn. It is known that both of them play intelligently.

If after Rinesh's turn, there is only one marble left on the table, then Rinsha will pick that one marble. The same is true for Rinesh as well.

Rinesh and Rinsha have 150 marbles on the table. Each of them takes turns to pick marbles. They can pick at least two and at most six marbles in each turn. It is known that both of them play intelligently.

If after Rinesh's turn, there is only one marble left on the table, then Rinsha will pick that one marble. The same is true for Rinesh as well.

Rinesh and Rinsha have 150 marbles on the table. Each of them takes turns to pick marbles. They can pick at least two and at most six marbles in each turn. It is known that both of them play intelligently.

If after Rinesh's turn, there is only one marble left on the table, then Rinsha will pick that one marble. The same is true for Rinesh as well.

Five friends Augusta, Boliv, Centy, Diaz and Elin are of different ages and work in different companies. Two of them are females and rest are males. Their annual salaries are one among 40 lakhs, 45 lakhs, 50 lakhs, 60 lakhs and 75 lakhs but not in that particular order. It is also known that:
1. The friend with the least income is not the oldest. The friend with the highest annual income is older than one of the females and younger than the other.
2. The absolute difference between the incomes of Augusta and Elin is 15 lakhs. Diaz does not have the highest income.
3. The annual income as well as the age of one female friend is greater than the other. Elin is the youngest among males and Boliv is the older of the females.
4. Centy is older than Boliv. The annual income of one among Augusta, Boliv and Centy is the average of the annual incomes of the other two.

Five friends Augusta, Boliv, Centy, Diaz and Elin are of different ages and work in different companies. Two of them are females and rest are males. Their annual salaries are one among 40 lakhs, 45 lakhs, 50 lakhs, 60 lakhs and 75 lakhs but not in that particular order. It is also known that:
1. The friend with the least income is not the oldest. The friend with the highest annual income is older than one of the females and younger than the other.
2. The absolute difference between the incomes of Augusta and Elin is 15 lakhs. Diaz does not have the highest income.
3. The annual income as well as the age of one female friend is greater than the other. Elin is the youngest among males and Boliv is the older of the females.
4. Centy is older than Boliv. The annual income of one among Augusta, Boliv and Centy is the average of the annual incomes of the other two.

Five friends Augusta, Boliv, Centy, Diaz and Elin are of different ages and work in different companies. Two of them are females and rest are males. Their annual salaries are one among 40 lakhs, 45 lakhs, 50 lakhs, 60 lakhs and 75 lakhs but not in that particular order. It is also known that:
1. The friend with the least income is not the oldest. The friend with the highest annual income is older than one of the females and younger than the other.
2. The absolute difference between the incomes of Augusta and Elin is 15 lakhs. Diaz does not have the highest income.
3. The annual income as well as the age of one female friend is greater than the other. Elin is the youngest among males and Boliv is the older of the females.
4. Centy is older than Boliv. The annual income of one among Augusta, Boliv and Centy is the average of the annual incomes of the other two.

Five friends Augusta, Boliv, Centy, Diaz and Elin are of different ages and work in different companies. Two of them are females and rest are males. Their annual salaries are one among 40 lakhs, 45 lakhs, 50 lakhs, 60 lakhs and 75 lakhs but not in that particular order. It is also known that:
1. The friend with the least income is not the oldest. The friend with the highest annual income is older than one of the females and younger than the other.
2. The absolute difference between the incomes of Augusta and Elin is 15 lakhs. Diaz does not have the highest income.
3. The annual income as well as the age of one female friend is greater than the other. Elin is the youngest among males and Boliv is the older of the females.
4. Centy is older than Boliv. The annual income of one among Augusta, Boliv and Centy is the average of the annual incomes of the other two.

Five friends Augusta, Boliv, Centy, Diaz and Elin are of different ages and work in different companies. Two of them are females and rest are males. Their annual salaries are one among 40 lakhs, 45 lakhs, 50 lakhs, 60 lakhs and 75 lakhs but not in that particular order. It is also known that:
1. The friend with the least income is not the oldest. The friend with the highest annual income is older than one of the females and younger than the other.
2. The absolute difference between the incomes of Augusta and Elin is 15 lakhs. Diaz does not have the highest income.
3. The annual income as well as the age of one female friend is greater than the other. Elin is the youngest among males and Boliv is the older of the females.
4. Centy is older than Boliv. The annual income of one among Augusta, Boliv and Centy is the average of the annual incomes of the other two.

Five football teams Aces, Beasts, Cavaliers, Dashers and Enigmas are playing in a football tournament. Each team plays the other teams only once and it is known that no match ends in a tie. Each team is awarded one point for a win and zero points for a loss. It is also known that if two teams are tied for points, then the team that comes up first in the alphabetical order ranks higher up the points table (If the scores of Beasts and Cavaliers are tied, Beasts rank higher because they come up higher in the alphabetical order).

In the questions that follow, Ranking Table refers to order in which the five teams are placed along with their individual points tally.

Five football teams Aces, Beasts, Cavaliers, Dashers and Enigmas are playing in a football tournament. Each team plays the other teams only once and it is known that no match ends in a tie. Each team is awarded one point for a win and zero points for a loss. It is also known that if two teams are tied for points, then the team that comes up first in the alphabetical order ranks higher up the points table (If the scores of Beasts and Cavaliers are tied, Beasts rank higher because they come up higher in the alphabetical order).

In the questions that follow, Ranking Table refers to order in which the five teams are placed along with their individual points tally.

Five football teams Aces, Beasts, Cavaliers, Dashers and Enigmas are playing in a football tournament. Each team plays the other teams only once and it is known that no match ends in a tie. Each team is awarded one point for a win and zero points for a loss. It is also known that if two teams are tied for points, then the team that comes up first in the alphabetical order ranks higher up the points table (If the scores of Beasts and Cavaliers are tied, Beasts rank higher because they come up higher in the alphabetical order).

In the questions that follow, Ranking Table refers to order in which the five teams are placed along with their individual points tally.

Five football teams Aces, Beasts, Cavaliers, Dashers and Enigmas are playing in a football tournament. Each team plays the other teams only once and it is known that no match ends in a tie. Each team is awarded one point for a win and zero points for a loss. It is also known that if two teams are tied for points, then the team that comes up first in the alphabetical order ranks higher up the points table (If the scores of Beasts and Cavaliers are tied, Beasts rank higher because they come up higher in the alphabetical order).

In the questions that follow, Ranking Table refers to order in which the five teams are placed along with their individual points tally.

Five football teams Aces, Beasts, Cavaliers, Dashers and Enigmas are playing in a football tournament. Each team plays the other teams only once and it is known that no match ends in a tie. Each team is awarded one point for a win and zero points for a loss. It is also known that if two teams are tied for points, then the team that comes up first in the alphabetical order ranks higher up the points table (If the scores of Beasts and Cavaliers are tied, Beasts rank higher because they come up higher in the alphabetical order).

In the questions that follow, Ranking Table refers to order in which the five teams are placed along with their individual points tally.

The games produced by a company are of two types. These can be either Arcade or Strategy.
The Arcade game can either be racing or shooting or both. The same is true for Strategy games.
The following conditions are also known.
1. The ratio of Arcade to Strategy games is 4:3.
2. The number of Arcade games which are both racing and shooting is equal to the number of Strategy games which are both racing and shooting which is equal to 20.
3. The number of Arcade games which are only racing is equal to the number of Strategy games which are only shooting.
4. The number of Arcade games which are only shooting is twice the number of Strategy games which are only racing.
5. The total number of racing games produced by the company is 65.

The games produced by a company are of two types. These can be either Arcade or Strategy.
The Arcade game can either be racing or shooting or both. The same is true for Strategy games.
The following conditions are also known.
1. The ratio of Arcade to Strategy games is 4:3.
2. The number of Arcade games which are both racing and shooting is equal to the number of Strategy games which are both racing and shooting which is equal to 20.
3. The number of Arcade games which are only racing is equal to the number of Strategy games which are only shooting.
4. The number of Arcade games which are only shooting is twice the number of Strategy games which are only racing.
5. The total number of racing games produced by the company is 65.

The games produced by a company are of two types. These can be either Arcade or Strategy.
The Arcade game can either be racing or shooting or both. The same is true for Strategy games.
The following conditions are also known.
1. The ratio of Arcade to Strategy games is 4:3.
2. The number of Arcade games which are both racing and shooting is equal to the number of Strategy games which are both racing and shooting which is equal to 20.
3. The number of Arcade games which are only racing is equal to the number of Strategy games which are only shooting.
4. The number of Arcade games which are only shooting is twice the number of Strategy games which are only racing.
5. The total number of racing games produced by the company is 65.

The games produced by a company are of two types. These can be either Arcade or Strategy.
The Arcade game can either be racing or shooting or both. The same is true for Strategy games.
The following conditions are also known.
1. The ratio of Arcade to Strategy games is 4:3.
2. The number of Arcade games which are both racing and shooting is equal to the number of Strategy games which are both racing and shooting which is equal to 20.
3. The number of Arcade games which are only racing is equal to the number of Strategy games which are only shooting.
4. The number of Arcade games which are only shooting is twice the number of Strategy games which are only racing.
5. The total number of racing games produced by the company is 65.

The games produced by a company are of two types. These can be either Arcade or Strategy.
The Arcade game can either be racing or shooting or both. The same is true for Strategy games.
The following conditions are also known.
1. The ratio of Arcade to Strategy games is 4:3.
2. The number of Arcade games which are both racing and shooting is equal to the number of Strategy games which are both racing and shooting which is equal to 20.
3. The number of Arcade games which are only racing is equal to the number of Strategy games which are only shooting.
4. The number of Arcade games which are only shooting is twice the number of Strategy games which are only racing.
5. The total number of racing games produced by the company is 65.