Mathematics and the physical world

In summary, "Mathematics and the Physical World" by Morris Kline is a book that focuses on teaching basic math through simple physical examples. It takes a historical-narrative approach and may be beneficial for those looking to improve their understanding of physics. However, if your main focus is physics, a specialized physics book may be more suitable. Overall, it is a good introduction to the language of physics for those who are not already proficient in math.
  • #1
theoristo
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Has anyone read..."Mathematics and the physical world '' by Morris kline?
what are your views on it?
not sure whether I should read it, or go to a specialized book,but I want to learn some basic physics or math from it.
 
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  • #2
The book focuses on learning basic maths and uses simple physical examples to ground the subject - probably to avoid the "too abstract" feeling that math lessons are prone to. It does take a historical-narrative approach, so if you don't like history lessons...

If your focus is physics, you may be better with a physics book, though physics tends to be taught in a historical narrative style too, especially if you are already good at the math. However, it is an excellent primer on the basic language of physics if you are not already good at the math or need to catch up. Read a bit to see if the style suits you.
 
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Related to Mathematics and the physical world

1. What is the relationship between mathematics and the physical world?

The relationship between mathematics and the physical world is that mathematics is the language used to describe and understand the physical world. It provides the tools and concepts to explain natural phenomena, make predictions, and solve problems in various fields such as physics, engineering, and economics.

2. How does mathematics help us understand the physical world?

Mathematics helps us understand the physical world by providing a precise and logical way to describe and model natural phenomena. It allows us to make predictions and test theories using quantitative data, leading to a deeper understanding of the underlying principles and laws governing the physical world.

3. What are some examples of the application of mathematics in the physical world?

There are numerous examples of the application of mathematics in the physical world. One example is the use of calculus in physics to describe the motion of objects and predict their behavior. Another example is the use of statistics in economics to analyze market trends and make predictions. Additionally, mathematics is used in engineering to design and build structures, systems, and machines.

4. Can mathematics be used to solve real-world problems?

Yes, mathematics can be used to solve real-world problems. In fact, many real-world problems can only be solved using mathematical concepts and methods. For example, the optimization of resources or the prediction of weather patterns require the use of mathematical models and algorithms.

5. Why is it important for scientists to have a strong understanding of mathematics?

It is important for scientists to have a strong understanding of mathematics because it is the foundation of many scientific disciplines. Without a solid grasp of mathematical concepts and methods, it would be difficult to analyze and interpret data, make accurate predictions, and develop new theories and technologies. Mathematics also provides a common language for scientists to communicate and collaborate with each other.

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