To find the total amount received after 2 years, we need to calculate the simple interest earned and then add it to the principal amount. The formula for simple interest is \(I = \frac{P \times R \times T}{100}\), where \(P\) is the principal, \(R\) is the rate of interest, and \(T\) is the time. The total amount is \(A = P + I\).
Identify the given values:
Calculate the Simple Interest (\(I\)):
Using the formula \(I = \frac{P \times R \times T}{100}\):
\[ I = \frac{50500 \times 6 \times 2}{100} \]\[ I = \frac{606000}{100} \]\[ I = 6060 \]Calculate the Total Amount (\(A\)):
The total amount received is the principal plus the simple interest:
\[ A = P + I \]\[ A = 50500 + 6060 \]\[ A = 56560 \]Therefore, the man will receive ₹56,560 after 2 years.
C) 56,560. This is the correct total amount calculated by adding the principal and the simple interest.
The question asks to identify which option is NOT a valid way to save a Microsoft Excel workbook. We need to evaluate each option based on common Excel functionalities.
Correct Option: A) Using 'File' → 'Close' is NOT a valid way to directly save a workbook. This command is used to close the workbook, and while it might prompt you to save unsaved changes, it is not a saving function itself.
The question gives the codes PANT = 6129 and TAPE = 2956 and asks for the code of the letter E. In such questions, the letters and digits are coded without a fixed order, so we need to match the common letters with the common digits and then compare the letters and digits that remain.
Identify the given information:
Find the common letters and digits:
PANT has P, A, N, T and TAPE has T, A, P, E. The common letters are P, A and T.
The code 6129 has 6, 1, 2, 9 and the code 2956 has 2, 9, 5, 6. The common digits are 6, 2 and 9.
So, P, A and T are coded by 6, 2 and 9 in some order.
Match the remaining letter and digit in each word:
In PANT, the remaining letter N matches the remaining digit 1. In TAPE, the remaining letter E matches the remaining digit 5.
Correct Option: D) 5 — P, A and T take the shared digits 6, 2 and 9, so the only letter left in TAPE, E, takes the only digit left in 2956, which is 5. Hence, Option D is the correct answer.
A) 9: This is incorrect because 9 appears in both codes, so it belongs to one of the common letters P, A or T.
B) 6: This is incorrect because 6 appears in both codes, so it belongs to one of the common letters P, A or T.
C) 2: This is incorrect because 2 appears in both codes, so it belongs to one of the common letters P, A or T.
The question gives clues about seven people sitting around a circular table facing the centre and asks how many people sit between A and E when counted from the left of A. We need to fix A and G, test the possible seats for B and C using the clue that G is not next to C, then place E and D, and count the people from A towards its left up to E.
Identify the given information:
Recall the direction rule:
When people sit around a table facing the centre, moving to a person's left means moving clockwise, and moving to a person's right means moving anticlockwise.
Place A and G:
Number the seats clockwise from 1 and put A in seat 1. A is two seats clockwise from G, so G is in seat 6. Its neighbours are seats 5 and 7.
Place B and C:
C is three seats clockwise from B. Among the free seats 2, 3, 4, 5 and 7, the possible (B, C) pairs are (2, 5), (4, 7) and (7, 3). C cannot be in seat 5 or 7 because those seats are next to G. So, B is in seat 7 and C is in seat 3.
Place E, D and F:
D is one seat clockwise from E. Of the free seats 2, 4 and 5, only 4 and 5 are adjacent, so E is in seat 4 and D is in seat 5. F takes seat 2.
Clockwise from seat 1: A, F, C, E, D, G, B.
Count from the left of A to E:
Moving clockwise from A, we pass F and C before reaching E. So, two people sit between them.
Correct Option: B) Two — The arrangement clockwise is A, F, C, E, D, G, B, so F and C sit between A and E when counted from A's left. Hence, Option B is the correct answer.
A) One: This is incorrect because two people, F and C, sit between A and E on A's left side.
C) None: This is incorrect because E is not adjacent to A; F and C sit between them on A's left.
D) Four: This is incorrect because four is not the count from A's left; F and C, two people, sit between A and E on that side.
Which Constitutional Amendment recognised the right to form cooperative societies as a part of Fundamental Rights?
99th Amendment Act
11th Amendment Act
97th Amendment Act
93rd Amendment Act
The question asks to identify the Constitutional Amendment Act that recognized the right to form cooperative societies as a Fundamental Right. This requires knowledge of significant constitutional amendments and their provisions.
C) 97th Amendment Act: This amendment, enacted in 2011, granted constitutional status and protection to cooperative societies. It made the right to form cooperative societies a Fundamental Right (Article 19(1)(c)), included a new Directive Principle of State Policy on the promotion of cooperative societies (Article 43B), and added a new Part IXB in the Constitution entitled "The Co-operative Societies" (Articles 243ZH to 243ZT).
The length and breadth of a cuboid are 50 cm and 75 cm, respectively. If the length of the diagonal is 17\(\sqrt{29}\) cm, then what is the volume (in cm³) of the cuboid?
To find the volume of a cuboid, we need its length, breadth, and height. We are given the length and breadth, and the length of the diagonal. We can use the formula for the diagonal of a cuboid to find the height, and then calculate the volume.
Correct Option: A) 60,000
The question asks to identify the winner of the 2025 Asian Snooker Championship men's title. This requires knowledge of recent sports events and their outcomes, specifically in snooker.
Note: As the year 2025 has not occurred yet, the question is either predictive or contains an error. Assuming it's a question testing knowledge of prominent players in the Asian Snooker circuit, Pankaj Advani is the most likely intended answer given his historical dominance.
D) Pankaj Advani – While the 2025 championship has not happened, Pankaj Advani is India's most decorated cueist and a multiple-time Asian Snooker Champion. In the context of competitive exams, if a future event is referenced, the answer often points to a consistently dominant figure. He won the Asian Snooker Championship in 2019, 2017, 2012, 2008, and 2006, among other years, making him a perennial favorite.
To determine the nature of the roots of a quadratic equation of the form \( ax^2 + bx + c = 0 \), we use the discriminant, denoted by \(\Delta\) or \(D\). The discriminant is given by the formula \( D = b^2 - 4ac \). The value of the discriminant tells us whether the roots are real, complex, equal, or distinct.
C) two distinct real roots - Since the discriminant \( D = 1 \), which is positive (\( D > 0 \)), the quadratic equation has two distinct real roots.
The question asks to identify the specific Article in the Indian Constitution that deals with the promotion and development of the Hindi language. To answer this, one needs to recall the provisions related to official languages in the Indian Constitution, particularly Part XVII.
Correct Option: C) Article 351 is the correct answer. It explicitly contains the directive for the Union to promote the spread and development of the Hindi language, making it suitable as a medium of expression for India's composite culture.
The question asks for the founding year of the Paramhansa Sabha. This requires knowledge of the history of socio-religious reform movements in India.
Correct Option: C) 1849