The question asks to identify which option is NOT a pillar of the Digital India initiative. To answer this, one needs to recall the nine pillars of the Digital India program launched by the Government of India.
Correct Option: B) Privatisation of Internet Services
The question asks to identify the Constitutional provision that mandates the State to ensure justice is not denied due to economic or other disabilities. This points to a Directive Principle of State Policy (DPSP) related to social justice and legal aid.
Correct Option: B) Article 39A — This Article, inserted by the 42nd Amendment Act of 1976, is a Directive Principle of State Policy. It mandates the State to secure that the operation of the legal system promotes justice, on a basis of equal opportunity, and shall, in particular, provide free legal aid, by suitable legislation or schemes or in any other way, to ensure that opportunities for securing justice are not denied to any citizen by reason of economic or other disabilities.
This is a coding-decoding problem where we need to find the code for a specific letter by comparing the given coded words. We will identify common letters and their corresponding codes to deduce the unique code for each letter.
C) 9 is the correct code for 'A'.
The problem requires us to evaluate a given mathematical expression after interchanging certain operators. We need to apply the BODMAS/PEMDAS rule after performing the operator interchanges.
\(34 + 43 - 17 \div 121 \times 11 = ?\)
So, the new expression becomes:
\[ 34 - 43 + 17 \times 121 \div 11 \]According to BODMAS/PEMDAS, we perform Division and Multiplication from left to right, then Addition and Subtraction from left to right.
First, perform the division:
\[ 34 - 43 + 17 \times \left( \frac{121}{11} \right) \] \[ 34 - 43 + 17 \times 11 \]Next, perform the multiplication:
\[ 34 - 43 + (17 \times 11) \] \[ 34 - 43 + 187 \]Now, perform addition and subtraction from left to right:
\[ (34 - 43) + 187 \] \[ -9 + 187 \] \[ 178 \]Correct Option: D) 178
The question asks for the year when the Securities Transaction Tax (STT) was introduced in India. This is a factual question related to Indian tax policy and financial market regulations. Recalling the specific year of its introduction is key to answering this question.
Correct Option: C) 2004 — The Securities Transaction Tax (STT) was introduced in India in the year 2004 through the Finance Act of that year. It aimed to simplify the tax regime for securities transactions and ensure a level playing field.
The question asks about the immediate effect of pressing the Tab key in a command-line interface (CLI) or terminal. This is a fundamental concept related to user interaction and productivity features in such environments.
Correct Option: C) It attempts to auto-complete the currently typed command or filename.
This problem involves relative speed and distance concepts for trains. We need to first find the length of train P using the information about train Q. Then, we will use this length to calculate the time taken for train P to cross train R, which is moving in the opposite direction.
Correct Option: C) 141
The question asks to identify the correct statements regarding the National Mission on Natural Farming (NMNF). We need to evaluate each statement based on the known objectives and features of the NMNF.
Correct Option: D) Only 1 and 3 are correct.
The question asks for the medal breakdown of India in the Special Olympics World Winter Games 2025. This requires specific knowledge of the event's results. We need to identify the correct number of gold, silver, and bronze medals won by India.
According to official reports, India's contingent achieved a total of 33 medals at the Special Olympics World Winter Games 2025 held in Turin, Italy. The breakdown was 8 gold, 18 silver, and 7 bronze medals.
B) 8 gold, 18 silver, 7 bronze. This option accurately reflects India's medal tally at the Special Olympics World Winter Games 2025.
Chetan travels from City A to City B. If Chetan drives his car at \( \frac{2}{3} \) of his normal speed, then he reaches City B 46 minutes late. Find the time (in minutes) that Chetan would have taken to travel from City A to City B if he drove at his normal speed.
This problem involves the relationship between speed, distance, and time. When distance is constant, speed and time are inversely proportional. We can set up equations based on the given information about Chetan's normal speed and reduced speed, and the corresponding time taken.
Let the normal speed of Chetan be \(S\) and the normal time taken to travel from City A to City B be \(T\) (in minutes). Let the distance between City A and City B be \(D\).
The relationship between speed, distance, and time is given by:
\[ D = S \times T \]When Chetan drives at \(\frac{2}{3}\) of his normal speed, his new speed is \(S' = \frac{2}{3}S\).
He reaches City B 46 minutes late. This means the new time taken, \(T'\), is \(T + 46\) minutes.
Since the distance \(D\) remains the same, we can write the equation for the new scenario:
\[ D = S' \times T' \] \[ D = \left(\frac{2}{3}S\right) \times (T + 46) \]Now we have two expressions for \(D\). We can equate them:
\[ S \times T = \left(\frac{2}{3}S\right) \times (T + 46) \]Since \(S\) is not zero, we can cancel \(S\) from both sides of the equation:
\[ T = \frac{2}{3}(T + 46) \]Now, solve for \(T\):
\[ 3T = 2(T + 46) \] \[ 3T = 2T + 92 \] \[ 3T - 2T = 92 \] \[ T = 92 \]So, the time Chetan would have taken to travel from City A to City B if he drove at his normal speed is 92 minutes.
A) 92 is the correct answer. The normal time taken is calculated to be 92 minutes.