MHB How Far Does a Bookworm Travel Through a 3-Volume Set?

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The discussion revolves around a problem involving a bookworm that travels through a 3-volume set of books. Each volume consists of two covers, each measuring 1/4 inch thick, and the printed portion is 1 inch thick. The objective is to determine the shortest distance the bookworm travels from the first page of Volume 1 to the last page of Volume 3. The conversation acknowledges correct solutions and encourages participation, emphasizing the importance of understanding the problem rather than simply recalling it.
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There is a 3-volume set of books
$\quad$on a bookshelf in the usual manner.

Each volume has two covers, each $\frac{1}{4}$ inch thick,
$\quad$and the printed portion is $1$ inch thick.

A bookworm starts at the first page of Volume 1
$\quad$and eats his way to the last page of Volume 3.

How far does the bookworm travel?

Before you ask: we want his shortest distance.)
.
 
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Hello, Evgeny.Makarov!

Absolutely correct!

If you have not seen the problem before,
. . good work!

Even if you had seen this problem before,
. . thank you for participating.

 
To some degree, this thread is inspired by PF user erobz's thread "Why do we spend so much time learning grammar in the public school system?" That's why I made a title to this thread that paralleled the title of erobz's thread. I totally disagree with erobz. I created this thread because the curriculum of grammar at Universities is a totally distinct topic from the topic of the curriculum of grammar in public schools. I have noticed that the English grammar of many ( perhaps most)...

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