The question asks to identify the part of the Indian Constitution where the provisions for a Uniform Civil Code (UCC) are mentioned. This requires knowledge of the structure and contents of the Indian Constitution, specifically the Directive Principles of State Policy.
The Uniform Civil Code (UCC) is mentioned in Article 44 of the Indian Constitution. Article 44 states: "The State shall endeavour to secure for the citizens a Uniform Civil Code throughout the territory of India."
Article 44 is part of the Directive Principles of State Policy (DPSP).
The Directive Principles of State Policy are enshrined in Part IV of the Constitution of India.
Therefore, the provisions of the Uniform Civil Code are mentioned in Part IV of the Constitution of India.
B) Part IV — Part IV of the Indian Constitution deals with the Directive Principles of State Policy, and Article 44, which mandates the State to secure a Uniform Civil Code, falls under this part.
The question asks which of the given elements can exist in different forms. This refers to the property of allotropy, where an element can exist in two or more different physical forms in the same physical state.
Correct Option: C) Carbon
The question asks to identify the individual appointed by the World Health Organization (WHO) as the Goodwill Ambassador for Hepatitis in the South-East Asia region. This is a factual question related to current affairs and public health initiatives.
D) Amitabh Bachchan — In 2017, the World Health Organization (WHO) appointed legendary Indian actor Amitabh Bachchan as its Goodwill Ambassador for Hepatitis in the South-East Asia region. He has been instrumental in raising awareness about the disease and advocating for early diagnosis and treatment.
The question asks to identify the richest city in India according to the New World Wealth Report 2017. This requires knowledge of the findings of that specific report.
Correct Option: C) Mumbai was identified as the richest city in India in the New World Wealth Report 2017. It was reported to have a total wealth of USD 820 billion and was home to 46,000 millionaires and 28 billionaires at the time.
The sum of the interior angles of any triangle is always 180°. We are given two angles of the triangle, and we need to find the third angle. We can do this by subtracting the sum of the two given angles from 180°.
Thus, the third angle of the triangle is \(70^\circ\).
Correct Option: A) 70°
Swapna, Janhvi and Rishi shared a cake among themselves. \( \frac{5}{36} \) of it came in the share of Swapna, \( \frac{3}{4} \) in the share of Rishi and the rest came in the share of Janhvi. How much of the cake did Janhvi get?
\( \frac{4}{5} \)
\( \frac{2}{9} \)
\( \frac{1}{9} \)
\( \frac{1}{12} \)
To find the share of Janhvi, we need to subtract the shares of Swapna and Rishi from the total cake. The total cake is considered as 1 whole unit. We will sum the fractions received by Swapna and Rishi, and then subtract this sum from 1.
Identify the given shares:
Calculate the combined share of Swapna and Rishi:
To add these fractions, we need a common denominator. The least common multiple (LCM) of 36 and 4 is 36.
\[ \text{Combined share} = \frac{5}{36} + \frac{3}{4} \]Convert \( \frac{3}{4} \) to an equivalent fraction with a denominator of 36:
\[ \frac{3}{4} = \frac{3 \times 9}{4 \times 9} = \frac{27}{36} \]Now, add the fractions:
\[ \text{Combined share} = \frac{5}{36} + \frac{27}{36} = \frac{5 + 27}{36} = \frac{32}{36} \]Simplify the combined share by dividing the numerator and denominator by their greatest common divisor, which is 4:
\[ \frac{32}{36} = \frac{32 \div 4}{36 \div 4} = \frac{8}{9} \]Calculate Janhvi's share:
The total cake is 1. Janhvi's share is the total cake minus the combined share of Swapna and Rishi.
\[ \text{Janhvi's share} = 1 - \text{Combined share} \] \[ \text{Janhvi's share} = 1 - \frac{8}{9} \]To subtract, express 1 as a fraction with a denominator of 9:
\[ 1 = \frac{9}{9} \]Now, subtract:
\[ \text{Janhvi's share} = \frac{9}{9} - \frac{8}{9} = \frac{9 - 8}{9} = \frac{1}{9} \]Correct Option: C) \( \frac{1}{9} \)
Read the given statements and conclusions carefully and choose which of the conclusions logically follows from the statement.
Statement: Mr. Vineet is one of the shortlisted candidates for the post of Dean of the prestigious Deemed University X.
Conclusions:
I. Mr. Vineet will be selected as the Dean of the prestigious Deemed University X.
II. Mr. Vineet will not be selected as the Dean of the reputed Deemed University X.
Only I follows
Both conclusions I and II follow
Either conclusion I or II follows.
Neither conclusion I nor II follows.
This is a logical reasoning question based on statements and conclusions. We need to determine which conclusion logically follows from the given statement. The statement indicates that Mr. Vineet is one of the shortlisted candidates, which means he is being considered, but not that a final decision has been made.
C) Either conclusion I or II follows.
This option correctly identifies that since Mr. Vineet is a candidate, he will either be selected or he will not be selected. These are the only two possible outcomes for his candidacy, and the statement does not provide enough information to definitively choose one over the other. Therefore, one of these two conclusions must be true.
The question asks about the number of Major Rock Edicts Emperor Ashoka had engraved. This is a factual question related to ancient Indian history, specifically the Mauryan Empire and Ashoka's reign. Recall the key features of Ashoka's edicts.
B) 14 — Emperor Ashoka indeed had 14 Major Rock Edicts engraved on rocks and installed at prominent places to disseminate his message and guide the behavior of his people.
The volume of a right circular cone, whose base radius is equal to its height, is three times the volume of the hemisphere. The ratio of the radius of the hemisphere and that of the cone is:
\(\sqrt[3]{3}\) : \(\sqrt[3]{2}\)
\(\sqrt{6}\) : 1
1 : \(\sqrt[3]{6}\)
6 ∶ 1
The problem asks for the ratio of the radius of a hemisphere to the radius of a cone, given a relationship between their volumes and a specific condition for the cone. We will use the standard formulas for the volume of a cone and a hemisphere, set up an equation based on the given condition, and then solve for the required ratio.
Correct Option: C) 1 : \(\sqrt[3]{6}\)
To find the rate of discount, we first need to calculate the actual discount amount by subtracting the selling price from the marked price. Then, we express this discount as a percentage of the marked price.
Discount = Marked Price - Selling Price
\[ \text{Discount} = \text{Rs. } 352 - \text{Rs. } 326 = \text{Rs. } 26 \]The rate of discount is calculated as a percentage of the Marked Price.
\[ \text{Rate of Discount} = \left( \frac{\text{Discount}}{\text{Marked Price}} \right) \times 100\% \] \[ \text{Rate of Discount} = \left( \frac{26}{352} \right) \times 100\% \] \[ \text{Rate of Discount} = 0.07386... \times 100\% \] \[ \text{Rate of Discount} \approx 7.386\% \]Rounding 7.386% to one decimal place gives 7.4%.
Correct Option: C) 7.4 %