Abhijit Vinayak Banerjee won the Nobel Prize in economic science in 2019 for his experimental approach to ______
Alleviating Global Poverty
The question asks about the specific research area for which Abhijit Vinayak Banerjee was awarded the Nobel Prize in Economic Sciences in 2019, particularly highlighting his experimental approach.
The Nobel Prize in Economic Sciences for 2019 was jointly awarded to Abhijit Vinayak Banerjee, Esther Duflo, and Michael Kremer. Their groundbreaking work focused on a specific problem that affects millions worldwide. Let's examine the options provided:
Abhijit Banerjee, along with Esther Duflo and Michael Kremer, were recognized for their work on alleviating global poverty. They developed and applied an experimental approach to tackling this complex issue. Their method involves breaking down the problem of poverty into smaller, more manageable questions, such as how to improve educational outcomes or child health, and then testing potential interventions rigorously using methods similar to clinical trials used in medicine. This experimental approach, often involving Randomized Controlled Trials (RCTs), has transformed development economics.
Therefore, their significant contribution lies in using this precise experimental method to understand and implement effective measures for alleviating global poverty.
The core of their work, which earned them the Nobel Prize, is their experimental design in development economics. They have used field experiments to evaluate the effectiveness of various interventions aimed at reducing poverty. This includes studies on education, healthcare, microfinance, and technology adoption among poor populations.
Their approach has provided concrete evidence on what works and what doesn't in the fight against poverty, allowing for more targeted and effective policies. This focus on experimental methods applied to alleviating global poverty is why they received the prestigious award.
| Award | Year | Laureates | Area of Work | Methodology |
|---|---|---|---|---|
| Nobel Memorial Prize in Economic Sciences | 2019 | Abhijit Vinayak Banerjee, Esther Duflo, Michael Kremer | Alleviating Global Poverty | Experimental Approach (e.g., RCTs) |
The experimental approach pioneered by Banerjee, Duflo, and Kremer has had a significant impact on development economics and policy. By conducting field experiments in real-world settings, they have been able to provide empirical evidence on the effectiveness of different poverty reduction strategies. This contrasts with traditional economic methods that might rely more on theoretical models or observational data.
Their work has informed policy decisions by governments and non-governmental organizations globally, helping to direct resources towards programs that are proven to be effective in improving the lives of the poor. Their research underscores the importance of understanding the behavioral and social factors that influence the effectiveness of anti-poverty interventions.
Key aspects of their experimental approach to alleviating global poverty include:
Match List I with List II.
| List I | List II |
|---|---|
| (A) \( \frac{14 - (x - 1)}{10} = \frac{x + 5}{6} - 3 \) | (I) 4 |
| (B) \( (x - 5)^2 - (x + 3)^2 = 48 \) | (II) \( 23^2 \) |
| (C) \( 6(x - 4) = 4(x - 3) - 3(x - 8) \) | (III) 61 |
| (D) \( (2x - 1)(2x + 3) = (2x - 7)(2x + 7) \) | (IV) -2 |
Choose the correct answer from the options given below:
Asha is twice as old as Anita. Three years ago, she was three times as old as Anita. How old is Asha now?
A cube painted green on all faces is cut into 27 small cubes of equal size. How many small cubes are painted on one face only?
Arrange the given events in ascending order of their probabilities:
A = target is hit 2 times in 20 shots
B = target is hit 175 times in 200 shots
C = target is hit 92 times in 100 shots
D = target is hit 2 times in 5 shots
E = target is hit 5 times in 13 shots
Choose the correct answer from the options given below:
A tower stands vertically on the ground. From a point on the ground which is 18 m away from the foot of the tower, the angle of elevation of the top of the tower is found to be 30°. Find the height of the tower.