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Question

"Ellipses are two dimensional figure. It has two focii and a major axis and a minor axis. A circle is always an ellipse with equal major and minor axes." 

In the text given above, M is the number of times, a letter has occurred consecutively (like p in dipper), and N is number of words with four or more letters that have been repeated in the text. What is the product of M and N?

The correct answer is
9

Analyze the Text for M and N

The problem asks us to find two values, M and N, based on the provided text about ellipses and then calculate their product.

Calculating M (Consecutive Letters)

M represents the total count of instances where a letter appears consecutively within the text. We need to examine each word for identical letters appearing side-by-side.

  • In the word "Ellipses", the letter 'l' appears twice consecutively ('ll'). This is 1 instance.
  • In the word "focii", the letter 'i' appears twice consecutively ('ii'). This is 1 instance.
  • In the word "ellipse", the letter 'l' appears twice consecutively ('ll'). This is 1 instance.

There are no other words in the text with consecutive identical letters.

Therefore, the total count for M is $1 + 1 + 1 = 3$.

M = 3

Calculating N (Repeated Words >= 4 Letters)

N is the count of distinct words that have four or more letters and are repeated within the text.

First, let's list all words with four or more letters from the text:

  • Ellipses
  • dimensional
  • figure
  • focii
  • major
  • axis
  • minor
  • circle
  • always
  • ellipse
  • with
  • equal
  • major
  • minor
  • axes

Now, identify the words from this list that appear more than once:

  • "major" appears 2 times.
  • "axis" appears 2 times.
  • "minor" appears 2 times.

The words "Ellipses", "dimensional", "figure", "focii", "circle", "always", "ellipse", "with", "equal", and "axes" each appear only once.

There are 3 distinct words with four or more letters that are repeated.

Therefore, N = 3.

Final Product Calculation

The question asks for the product of M and N.

Using the calculated values:

$ M \\times N $ $ 3 \\times 3 $ $ 9 $

The product of M and N is 9.

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