The question asks for the total number of islands, islets, and rocky outcrops in the Andaman & Nicobar Islands as per the administration. This is a factual question requiring knowledge of the geographical statistics of the region.
A) 836 is the correct number of islands, islets, and rocky outcrops in the Andaman & Nicobar Islands as per the administration's official data.
The question asks to identify the specific international organization with which the Ministry of Rural Development of India collaborates for rural development initiatives in the Asia and Pacific region. This requires knowledge of the mandates and partnerships of various international development organizations.
Correct Option: C) Centre on Integrated Rural Development for Asia and Pacific (CIRDAP) is an intergovernmental organization that promotes integrated rural development in the Asia-Pacific region. India's Ministry of Rural Development actively collaborates with CIRDAP on various initiatives, research, and policy dialogues related to rural development.
The problem presents an analogy between letter-clusters. We need to identify the pattern or relationship between the letters in the given pair (QVR) and then apply the same pattern to find the missing letter-clusters # and %.
A) # = LQM, % = HMI. As derived in the step-by-step explanation, LQM + 5 = QVR and CHD + 5 = HMI. This option correctly identifies both missing clusters based on a consistent pattern of adding 5 to the alphabetical position of each letter.
This is a syllogism problem. We will use Venn diagrams to represent the relationships given in the statements and then evaluate the conclusions based on these diagrams.
D) Both conclusions (I) and (II) follow. As demonstrated above, both conclusions are direct and logical consequences of the given statements.
The question asks about the highest-ranked country in the Climate Change Performance Index (CCPI) 2025. This requires knowledge of the latest CCPI report findings.
Correct Option: C) Denmark
The question asks for the total cumulative time Sunita Williams has spent in space across all her missions, assuming a return in March 2025. This requires knowledge of her past space missions and their durations, and then adding the duration of her most recent mission (which was ongoing at the time the question was framed or refers to a future event).
This calculation aligns with the known record for Sunita Williams as one of the astronauts with the most cumulative days in space for a woman.
A) 608 days is the correct answer. This figure represents the sum of her first two mission durations (195 days + 127 days = 322 days) plus the duration of her third mission (Boeing Starliner CFT) if it lasts approximately 286 days (e.g., from June 5, 2024, to March 17, 2025), bringing the total to 608 days. This makes her one of the most experienced female astronauts in terms of cumulative time in space.
The problem asks us to identify a set of three numbers that follows the same relationship as the given sets: (33, 429, 13) and (44, 220, 5). We need to find the mathematical operation(s) connecting the three numbers in the given sets and then apply the same logic to the options.
B) (43, 903, 21)
Here, \(A = 43\), \(B = 903\), \(C = 21\).
Let's check if \(A \times C = B\):
\[ 43 \times 21 \]\[ 43 \times (20 + 1) \]\[ (43 \times 20) + (43 \times 1) \]\[ 860 + 43 \]\[ 903 \]Since \(43 \times 21 = 903\), this option follows the established rule.
The question asks about a specific health milestone remembered on National Vaccination Day in March 2025. National Vaccination Day in India is observed annually on March 16th. We need to identify the significant event related to vaccination that occurred on this date and is often commemorated.
A) Pulse Polio First Dose — National Vaccination Day is celebrated on March 16th each year to commemorate the day in 1995 when the first dose of Oral Polio Vaccine was administered in India as part of the Pulse Polio Immunisation Programme. This event marked a significant step towards polio eradication in the country.
The problem requires us to modify a given number based on specific rules for odd and even digits and then find the difference between two specific digits in the resulting new number.
D) 8 is the correct answer because, after applying the given operations to the digits of the number 5673128, the new number formed is 6484206. The third digit from the left is 8, and the second digit from the right is 0. Their difference is \(8 - 0 = 8\).
This problem involves setting up and solving a system of two linear equations with two variables. We will represent the mother's age and daughter's age with variables, translate the given conditions into equations, and then solve these equations simultaneously to find their present ages. Finally, we will calculate the difference between their ages.
Let \(M\) be the mother's present age (in years).
Let \(D\) be the daughter's present age (in years).
The first condition states: "3 times the mother's present age is 36 years more than 5 times her daughter's age."
\[ 3M = 5D + 36 \quad \text{(Equation 1)} \]The second condition states: "3 times the daughter's age is 4 years less than the mother's age."
\[ 3D = M - 4 \quad \text{(Equation 2)} \]From Equation 2, we can express \(M\) in terms of \(D\):
\[ M = 3D + 4 \quad \text{(Equation 3)} \]Now, substitute Equation 3 into Equation 1:
\[ 3(3D + 4) = 5D + 36 \]Distribute the 3 on the left side:
\[ 9D + 12 = 5D + 36 \]Subtract \(5D\) from both sides:
\[ 4D + 12 = 36 \]Subtract 12 from both sides:
\[ 4D = 24 \]Divide by 4 to find \(D\):
\[ D = \frac{24}{4} = 6 \text{ years} \]Now substitute the value of \(D\) back into Equation 3 to find \(M\):
\[ M = 3(6) + 4 \] \[ M = 18 + 4 \] \[ M = 22 \text{ years} \]The difference between the present ages of the mother and the daughter is \(M - D\).
\[ \text{Difference} = 22 - 6 = 16 \text{ years} \]Correct Option: C) 16