The problem requires us to transform each given word by changing every letter to the next letter in the English alphabetical order. After this transformation, we need to count how many of the newly formed words contain no vowels (A, E, I, O, U).
From the analysis, the words that have NO vowel after transformation are BOOK (becomes CPPL) and PAPER (becomes QBQFS).
Therefore, there are 2 such words.
D) two. As determined, two words (BOOK and PAPER) result in words with no vowels after the transformation.
To find the approximate value of the given expression, we should first round off each number to its nearest whole number or a convenient decimal place. Then, we apply the BODMAS/PEMDAS rule (Brackets, Orders/Exponents, Division, Multiplication, Addition, Subtraction) to solve the equation.
A) The calculated approximate value is \(328\), which matches option A.
This problem involves tracking Mohita's movement in different directions and calculating her final displacement from the starting point. We will trace her path step-by-step, considering each turn and distance covered, to determine her final position relative to the origin.
D) 20 m, West. Based on our step-by-step analysis, Mohita is 20 m to the west of her starting point O.
To solve this problem, we need to count the number of letters between each pair of letters in the given word "ABSENT" and compare this count with the number of letters between those same letters in the English alphabetical order. This needs to be done in both forward and backward directions.
Word: A B S E N T
Positions: 1 2 3 4 5 6
Alphabetical values: A=1, B=2, S=19, E=5, N=14, T=20
Correct Option: D) One
This problem involves analyzing inequalities to determine the truthfulness of given conclusions. We need to combine the individual inequalities from the statement to establish relationships between the variables mentioned in the conclusions.
The given statement is: \(G > A \geq B \geq C > D \leq E \leq F\)
We need to evaluate two conclusions:
Conclusion I: \(A > E\)
Conclusion II: \(B < F\)
A) Neither conclusion I nor II is true
As determined from the step-by-step analysis, both conclusion I (\(A > E\)) and conclusion II (\(B < F\)) cannot be definitively proven from the given statement. Therefore, neither conclusion is true.
The question asks to identify the ministry responsible for launching the Ayurveda dataset on the Clinical Trials Registry-India (CTRI) portal in July 2021. This requires knowledge of government initiatives related to traditional Indian medicine.
A) Ministry of AYUSH
The Ministry of AYUSH launched the Ayurveda dataset on the Clinical Trials Registry-India (CTRI) portal in July 2021. This initiative was undertaken to facilitate evidence-based research in Ayurveda and integrate it with modern clinical research practices, aligning perfectly with the ministry's objectives.
To find the net discount for successive discounts, we can either assume an initial price (e.g., Rs. 100) and apply the discounts one after another, or use the direct formula for successive discounts.
Let's use the formula for successive discounts. If two successive discounts are \(d_1\%\) and \(d_2\%\), the net discount percentage is given by the formula:
\[ \text{Net Discount} = \left( d_1 + d_2 - \frac{d_1 \times d_2}{100} \right)\% \]Step 1: Identify the given discounts.
First discount (\(d_1\)) = 10%
Second discount (\(d_2\)) = 12%
Step 2: Apply the formula.
\[ \text{Net Discount} = \left( 10 + 12 - \frac{10 \times 12}{100} \right)\% \]Step 3: Calculate the terms.
Sum of discounts: \(10 + 12 = 22\)
Product of discounts divided by 100: \[\frac{10 \times 12}{100} = \frac{120}{100} = 1.2\]
Step 4: Calculate the net discount.
\[ \text{Net Discount} = (22 - 1.2)\% = 20.8\% \]Alternatively, using an initial price:
Step 1: Assume an initial price.
Let the original price be Rs. 100.
Step 2: Apply the first discount.
First discount = 10% of Rs. 100 = Rs. 10.
Price after first discount = Rs. \(100 - 10\) = Rs. 90.
Step 3: Apply the second discount on the reduced price.
Second discount = 12% of Rs. 90.
\[ \text{Second Discount Amount} = \frac{12}{100} \times 90 = \frac{1080}{100} = 10.8 \]Step 4: Calculate the final price.
Price after second discount = Rs. \(90 - 10.8\) = Rs. 79.2.
Step 5: Calculate the net discount percentage.
Total discount = Original price - Final price = Rs. \(100 - 79.2\) = Rs. 20.8.
Since the original price was Rs. 100, the net discount percentage is 20.8%.
Correct Option: B) 20.8 %
The net discount after successive discounts of 10% and 12% is 20.8%.
The question asks for the year in which Bodo, Dogri, Maithili, and Santhali languages were added to the Eighth Schedule of the Indian Constitution. This requires knowledge of constitutional amendments related to language.
Correct Option: D) 2004
This is a circular seating arrangement problem. We need to deduce the positions of the five students around a circular table based on the given clues and then identify the immediate neighbours of C and E.
B) D is the immediate neighbour of both C and E, as derived from the seating arrangement.
We are given the product of two numbers and their HCF. We need to find a pair of numbers that satisfy these conditions. We can use the fundamental relationship between two numbers, their HCF, and their LCM: the product of two numbers is equal to the product of their HCF and LCM. Also, each number must be a multiple of their HCF.
Correct Option: D) (36, 60)