The question asks about the primary function of the citadel in Harappan cities. To answer this, we need to recall the architectural features and societal organization of the Indus Valley Civilization.
D) To organise administrative and public functions. The citadel in Harappan cities, with its elevated position, fortifications, and monumental structures like granaries, assembly halls, and the Great Bath, served as the center for administrative activities, public gatherings, and possibly religious rituals overseen by the ruling elite. It was the hub of governmental and civic life.
To find the simple interest, we need to calculate the total number of days for which the interest is accrued and then use the simple interest formula. The period is from February 3, 2023, to April 17, 2023. We will count the number of days, convert it into years, and then apply the formula: \[\text{Simple Interest} = \frac{\text{Principal} \times \text{Rate} \times \text{Time}}{100}\].
First, determine the number of days in each month for the given period. The year 2023 is not a leap year, so February has 28 days.
Total number of days \( = 26 + 31 + 17 = 74 \) days.
Since the rate is per annum, we need to express the time in years. There are 365 days in a normal year.
\[ \text{Time (in years)} = \frac{74}{365} \]Given:
The formula for Simple Interest (SI) is:
\[ \text{SI} = \frac{P \times R \times T}{100} \]\[ \text{SI} = \frac{2000 \times 6 \times \frac{74}{365}}{100} \]\[ \text{SI} = \frac{2000 \times 6 \times 74}{100 \times 365} \]\[ \text{SI} = \frac{20 \times 6 \times 74}{365} \]\[ \text{SI} = \frac{120 \times 74}{365} \]\[ \text{SI} = \frac{8880}{365} \]\[ \text{SI} \approx 24.3287 \]Since the options are whole numbers, we can round the result. The closest whole number is 24.
B) The calculated simple interest is approximately ₹24.33, which is closest to ₹24.
To solve this problem, we need to track Ishan's movements in the North-South and East-West directions separately. We will calculate the net displacement in each direction from the starting point Y to the ending point Z. Once we have the net displacement, we can determine the shortest distance and direction required to return to Y.
Correct Option: D) 41 km towards the east
The problem presents a number series, and we need to find the next number in the sequence. We will analyze the differences between consecutive terms to identify the pattern.
The differences between consecutive terms follow a repeating pattern: \(+2, +5, +2, +5, +2, \dots\)
Since the last difference was \(+2\), the next difference in the sequence should be \(+5\).
The last given term is \(729\). Adding \(5\) to it gives: \(729 + 5 = 734\).
B) 734 is the correct answer because the series follows an alternating pattern of adding 2 and then adding 5 to the previous term.
This question tests knowledge about the structure and functioning of the Council of Ministers in India, specifically the roles and responsibilities of a Minister of State with independent charge. Understanding the hierarchy and types of ministers is crucial.
Correct Option: C) functions as if in Cabinet rank with full independent responsibility for that portfolio
When a Minister of State is given an independent charge, they exercise full authority and responsibility over their assigned ministry or department, similar to a Cabinet Minister, although they are not part of the Cabinet itself. They report directly to the Prime Prime Minister for matters related to their portfolio.
The question asks for the correct method to print a spreadsheet in MS Excel. This is a fundamental operation in spreadsheet software, and knowing the standard procedure is essential for competitive exams.
Correct Option: C) Click on the 'File' tab and choose 'Print'
This is the universally accepted and correct method to initiate the printing process for a spreadsheet in MS Excel. It leads to the print preview and settings, where users can adjust various parameters before printing.
This is a linear arrangement puzzle. We need to determine the exam schedule for each person (P, Q, R, S, T, U, V) for the days of the week (Monday to Sunday) based on the given clues. We will build the schedule step-by-step, placing individuals as we deduce their exam days.
| Day | Person |
|---|---|
| Monday | |
| Tuesday | |
| Wednesday | |
| Thursday | |
| Friday | |
| Saturday | |
| Sunday |
| Day | Person |
|---|---|
| Monday | Q |
| Tuesday | |
| Wednesday | |
| Thursday | |
| Friday | |
| Saturday | |
| Sunday |
Since Q is on Monday, U must be on Thursday (Monday -> 1st, Tuesday -> 2nd, Wednesday -> 3rd, Thursday -> 4th. Two people (Tuesday, Wednesday) are between Q and U).
| Day | Person |
|---|---|
| Monday | Q |
| Tuesday | |
| Wednesday | |
| Thursday | U |
| Friday | |
| Saturday | |
| Sunday |
U is on Thursday. So, V must be on Wednesday (immediately before U). This also means S must be before V (and before Wednesday). Since Q is on Monday, S must be on Tuesday.
| Day | Person |
|---|---|
| Monday | Q |
| Tuesday | S |
| Wednesday | V |
| Thursday | U |
| Friday | |
| Saturday | |
| Sunday |
The remaining days are Friday, Saturday, Sunday. The remaining people are P, R, T. P must be before R. This means P cannot be on Sunday if R is also to be placed after P. Also, T needs to be placed.
Combining Clue 4 and Clue 5: P is before R, and R is before T. So, the order must be P, R, T for the remaining days (Friday, Saturday, Sunday).
| Day | Person |
|---|---|
| Monday | Q |
| Tuesday | S |
| Wednesday | V |
| Thursday | U |
| Friday | P |
| Saturday | R |
| Sunday | T |
P is on Friday. S is on Tuesday. The people between S (Tuesday) and P (Friday) are V (Wednesday) and U (Thursday).
There are two people between P and S.
A) Two. As determined in the final step, V and U have exams between S (Tuesday) and P (Friday).
The question asks to identify the reformer who was NOT associated with British India. This requires knowledge of the historical periods in which the mentioned individuals lived and worked, specifically in relation to the British colonial rule in India.
C) Aryabhatta — Aryabhatta was an ancient Indian mathematician and astronomer who lived in the 5th and 6th centuries CE. His contributions to mathematics and astronomy predate the establishment of British rule in India by over a thousand years. Therefore, he was not associated with British India.
The problem presents a series of letter-clusters. We need to identify the pattern in the progression of letters within each cluster and between consecutive clusters to find the missing cluster.
Let's analyze the pattern for each position of the letters in the clusters: ETQ, IQO, MNM, QKK, ?
Combining these, the next letter cluster in the series is UHI.
A) UHI — This option correctly follows all three identified patterns for the first, second, and third letters.
The problem presents a series of letter-number clusters. To find the missing cluster, we need to identify the pattern in the letters and the numbers separately.
A) JOR61 is the correct option because it follows all the identified patterns for the letters and the numbers.