What Is The Magnitude, In Newtons, Of The Normal Force Of The Physics Book On The History Book?

2025-06-10 09:51:50 218

3 answers

Charlie
Charlie
2025-06-14 09:20:42
I remember tackling this exact problem in my physics class last semester. The normal force between the physics book and the history book depends on their masses and how they're stacked. Assuming the physics book is on top of the history book, the normal force equals the weight of the physics book. If it weighs 2 kg, then the normal force is mass times gravity (9.8 m/s²), so 2 kg * 9.8 m/s² = 19.6 N. That's the force the history book exerts upward to support the physics book. It's cool how these everyday scenarios break down into such precise calculations!

This also applies if the books are side by side on a table, but then the normal force would come from the table itself. The key is always looking at the weight of the object directly above the surface you're considering. It's one of those foundational concepts that makes you appreciate how physics explains even the simplest interactions around us.
Xenon
Xenon
2025-06-15 21:25:32
When I first learned about normal forces, it felt like a lightbulb moment—finally understanding why objects don’t just sink through tables. For the physics book resting on the history book, the normal force is essentially the history book 'pushing back' to prevent the physics book from falling through. The magnitude is straightforward: it matches the physics book's weight. For example, a standard textbook might weigh around 3 kg, so the normal force would be 3 kg * 9.8 m/s² = 29.4 N.

But here’s where it gets interesting. If you stack more books, the normal force changes. The history book now supports not just the physics book but also any books above it. If there’s a third book on top of the physics book, say a 1 kg notebook, the history book’s normal force jumps to (3 kg + 1 kg) * 9.8 m/s² = 39.2 N.

Friction also plays a role if the books are sliding. The normal force determines the maximum static friction, which is why heavier books are harder to push. It’s a neat example of how forces interact in real life, from balancing stacks of books to designing furniture that can hold weight without collapsing.
Frederick
Frederick
2025-06-12 20:48:38
Normal force is one of those things that seems abstract until you apply it to something tangible, like books on a shelf. Let’s say the physics book weighs 1.5 kg. The history book beneath it exerts a normal force equal to the physics book’s weight, so 1.5 kg * 9.8 m/s² = 14.7 N. This force is perpendicular to the surfaces in contact—no matter if the books are flat or tilted.

What’s fascinating is how this principle scales. Imagine a entire row of textbooks. Each book supports the one above it, and the normal force at each layer increases. If the history book is at the bottom of a stack of five 1.5 kg books, it’s supporting 7.5 kg total, resulting in a normal force of 73.5 N.

This also ties into equilibrium. If the books aren’t accelerating, the normal force must exactly balance the weight. It’s a reminder that even mundane objects are governed by these invisible forces. Whether you’re rearranging a bookshelf or building a skyscraper, the same rules apply—just with bigger numbers and stronger materials.
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