How to put makeup 0.3 of the books in the school library of these 0.2 deal with carpentry and 0.4 deal with the electronics 0.3 * 0.4 = 0.12 interpret what the answer 0.12 represents in the equation above a the portion of the books in the library that are how two books on electronics be the portion of the how-to books that are about either carpentry or Electronics see the portion of the books in the library that are how to books on carpentry the portion of books in the library that are have two books

1 answer

In your question, you've presented a situation involving the distribution of books in a school library. Let’s break it down step by step.

You have:

  • \(0.3\) representing the portion of books that are "how-to" books,
  • \(0.2\) representing the portion of the "how-to" books that deal with carpentry,
  • \(0.4\) representing the portion of the "how-to" books that deal with electronics.

Then you calculate: \[ 0.3 \times 0.4 = 0.12 \]

Here, the \(0.12\) represents a specific portion of the total books in the library. In the context of your question, we can interpret \(0.12\) as:

  • (a) The portion of the books in the library that are how-to books on electronics.

Given the breakdown:

  • Since \(0.3\) of the total books are how-to books and \(0.4\) of those how-to books are about electronics, multiplying \(0.3\) by \(0.4\) gives you the overall proportion of the total library that consists of how-to books specifically focused on electronics.

Therefore, the correct interpretation of \(0.12\) in the equation is: (a) the portion of the books in the library that are how-to books on electronics.