The question asks to identify who sits to the immediate left of Lily based on a seating arrangement. We need to refer to the provided diagram (which is implied by the subquestion format) to determine the relative positions of the individuals.
B) Mary sits to the immediate left of Lily, as clearly depicted in the seating arrangement.
The problem asks us to find the total number of people who wanted to see only one animal. We are given the number of people who wanted to see specific animals or combinations of animals. We need to sum up the counts for those who wanted to see only one type of animal.
From the comprehension, it is given that 20 people wanted to see only bison.
\[ \text{Only Bison} = 20 \]
From the comprehension, it is given that 15 people wanted to see only leopard.
\[ \text{Only Leopard} = 15 \]
From the comprehension, it is given that 25 people wanted to see only tiger.
\[ \text{Only Tiger} = 25 \]
To find the total number of people who wanted to see only one animal, we sum the numbers from steps 1, 2, and 3.
\[ \text{Total (Only One Animal)} = \text{Only Bison} + \text{Only Leopard} + \text{Only Tiger} \]
\[ \text{Total (Only One Animal)} = 20 + 15 + 25 \]
\[ \text{Total (Only One Animal)} = 60 \]
The total number of nature lovers is 100. Let's calculate the sum of all specified groups:
Sum of these groups:
\[ 20 + 30 + 15 + 25 + 5 = 95 \]
The remaining people wanted to see only bear:
\[ \text{Only Bear} = \text{Total Nature Lovers} - \text{Sum of other groups} \]
\[ \text{Only Bear} = 100 - 95 = 5 \]
So, 5 people wanted to see only bear. This group also falls under "only one animal".
\[ \text{Total (Only One Animal)} = \text{Only Bison} + \text{Only Leopard} + \text{Only Tiger} + \text{Only Bear} \]
\[ \text{Total (Only One Animal)} = 20 + 15 + 25 + 5 \]
\[ \text{Total (Only One Animal)} = 65 \]
B) 65. The total number of people who wanted to see only one animal is the sum of those who wanted to see only bison (20), only leopard (15), only tiger (25), and only bear (5). Summing these gives \(20 + 15 + 25 + 5 = 65\).
The problem asks us to find the number of people who wanted to see bison but did not want to see leopard. This can be determined by analyzing the provided Venn diagram. We need to identify the region representing people who like bison but are outside the leopard circle.
SubQuestion No: 3
The ratio of people who wanted to see tiger to those who wanted to see bear is
\( \frac{1}{11} \)
\( \frac{11}{3} \)
\( \frac{11}{1} \)
\( \frac{3}{11} \)
To find the ratio of people who wanted to see a tiger to those who wanted to see a bear, we need to identify the number of people for each animal from the given data (which is assumed to be provided in a preceding context or diagram, typically a bar graph or pie chart). Once these numbers are known, the ratio can be calculated by dividing the number of tiger enthusiasts by the number of bear enthusiasts.
Correct Option: C) \( \frac{11}{1} \)
The question asks for the location of the Pashupatinath Temple, a UNESCO World Heritage site. This requires knowledge of prominent cultural and religious sites and their geographical locations.
Correct Option: C) Kathmandu
The Pashupatinath Temple is a sacred Hindu temple complex located on the banks of the Bagmati River in Kathmandu, Nepal. It is one of the four most important religious sites in Asia for devotees of Shiva and was designated a UNESCO World Heritage Site in 1979.
The problem involves calculating the original cost price of an item given its selling price and percentage loss, and then determining the new selling price required to achieve a specific percentage profit. We will use the formulas relating cost price, selling price, profit percentage, and loss percentage.
Correct Option: D) Rs. 27,600
This is a coding-decoding question where a specific pattern or rule is applied to transform the first word/sequence into the second. We need to identify this pattern and then apply it to the given new word/sequence to find the correct answer.
Correct Option: C) KHLJI is the correct sequence derived from applying the identified pattern.
The problem asks to calculate the compound interest for a principal amount over a specific period at a given annual interest rate, compounded annually. We will use the formula for compound interest or calculate it year by year.
The formula for the amount (\(A\)) after \(T\) years when compounded annually is:
\[ A = P \left(1 + \frac{R}{100}\right)^T \]Compound Interest = Amount - Principal
\[ \text{CI} = A - P \]\[ \text{CI} = 4867.2 - 4500 \]\[ \text{CI} = 367.2 \]Interest for 1st year = \(P \times R \times T / 100\)
\[ \text{Interest}_1 = 4500 \times \frac{4}{100} \times 1 = 180 \]Amount at the end of 1st year = Principal + Interest_1
\[ \text{Amount}_1 = 4500 + 180 = 4680 \]The principal for the second year is the amount at the end of the first year.
Interest for 2nd year = \(\text{Amount}_1 \times R \times T / 100\)
\[ \text{Interest}_2 = 4680 \times \frac{4}{100} \times 1 = 187.2 \]Total Compound Interest = Interest_1 + Interest_2
\[ \text{Total CI} = 180 + 187.2 = 367.2 \]A) Rs. 367.2 is the correct compound interest calculated for 2 years.
To divide a total amount in a given ratio, first find the sum of the ratio parts. Then, determine the value of one ratio unit by dividing the total amount by the sum of the ratio parts. Finally, multiply this unit value by each part of the ratio to find the respective amounts.
The given ratio is 1:3:6:7.
\[ \text{Sum of ratio parts} = 1 + 3 + 6 + 7 = 17 \]The total amount to be divided is Rs. 221.
\[ \text{Value of one unit} = \frac{\text{Total amount}}{\text{Sum of ratio parts}} = \frac{221}{17} \]\[ \text{Value of one unit} = 13 \]Multiply the value of one unit by each part of the ratio:
So, the amounts are Rs. 13, Rs. 39, Rs. 78, and Rs. 91.
Add the calculated amounts to ensure they sum up to the original total:
\[ 13 + 39 + 78 + 91 = 221 \]The calculated amounts match the total amount to be divided.
Correct Option: C) 13, 39, 78 & 91
Mount Everest is located in
The question asks about the geographical location of Mount Everest. This requires knowledge of world geography, specifically the Himalayas and the countries they span.
Correct Option: C) Nepal. Mount Everest, known as Sagarmatha in Nepal and Chomolungma in Tibet, is located on the international border between Nepal and China. Therefore, Nepal is one of the countries where Mount Everest is situated.