Choose the option that will make the following statement correct: IF WE COUNT THE NUMBER OF APPEARANCES OF THE LETTER "N" IN THIS SENTENCE, THE RESULT WILL BE _________.
SEVEN
The question asks us to determine the word that correctly completes the statement: "IF WE COUNT THE NUMBER OF APPEARANCES OF THE LETTER "N" IN THIS SENTENCE, THE RESULT WILL BE _________." The blank needs to be filled with a word representing the total count of the letter 'N' in the specified part of the sentence.
To solve this, we first need to count the occurrences of the letter 'N' in the sentence portion provided before the blank. The relevant part of the sentence where we need to count is: "IF WE COUNT THE NUMBER OF APPEARANCES OF THE LETTER "N" IN THIS SENTENCE, THE RESULT WILL BE ".
Let's go through this part of the sentence word by word and count every instance of the letter 'N'.
Now, let's sum up the number of 'N's found in each word/element:
Total count of N's = 1 (COUNT) + 1 (NUMBER) + 1 (APPEARANCES) + 1 ("N") + 1 (IN) + 2 (SENTENCE)
Total count = \(1 + 1 + 1 + 1 + 1 + 2 = 7\)
The count of the letter 'N' in the specified part of the sentence is 7.
The statement says that the result of this count will be the word that fills the blank. Therefore, the word in the blank should represent the number 7.
Let's look at the given options:
We need to find the option that is the word for the number 7.
Since the total count of the letter 'N' in the relevant part of the sentence is 7, the word that should fill the blank is the word representing the number 7, which is "SEVEN".
Therefore, the complete and correct statement is: IF WE COUNT THE NUMBER OF APPEARANCES OF THE LETTER "N" IN THIS SENTENCE, THE RESULT WILL BE SEVEN.
A is 120% of B and B is 65% of C. If the sum of A, B and C is 121.5, then the value of C - 2B + A is:
The price of an item is reduced by 20%. As a result, customers can get 2 kg more of it for ₹360. Find the original price (in ₹) per kg of the item.
A tyre has 3 punctures. The first puncture alone would have made the tyre flat in 9 minutes, the second alone would have done it in 18 minutes, the third alone would have done it in 6 minutes. If the air leaks out at a constant rate, then how long (in minutes) does it take for all the punctures together to make it flat?