Is Calculus for Dummies a Worthwhile Investment?

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SUMMARY

The discussion centers on the value of the book "Calculus for Dummies" as a resource for understanding calculus concepts. Participants highlight that while some view it as a waste of money, others find it beneficial for grasping complex ideas like integrals. The author’s explanation of integrals as the area under a curve between two points is noted as a helpful visualization. Overall, opinions vary, but the book is considered useful by some users for simplifying calculus concepts.

PREREQUISITES
  • Basic understanding of calculus concepts such as integrals and derivatives.
  • Familiarity with mathematical terminology related to functions and curves.
  • Ability to interpret graphical representations of mathematical concepts.
  • Knowledge of how to read and analyze educational texts.
NEXT STEPS
  • Explore visual aids for calculus concepts, such as diagrams and graphs.
  • Research alternative calculus resources, including online courses and textbooks.
  • Learn about the applications of integrals in real-world scenarios.
  • Investigate reviews and testimonials for "Calculus for Dummies" to gauge its effectiveness.
USEFUL FOR

Students, educators, and anyone seeking to improve their understanding of calculus, particularly those who struggle with traditional teaching methods.

QuantumTheory
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Someone on this forum mentioned to me the book calculus for dummies is a book, and even though the author mentions what he says isn't strict by any means, people have told me its a waste of money. Is this true? At least, it makes the concepts easier to grasp.

For an example the integral (the anti derivitave ) he explains that the interval with a limit (without the +C) from a to b is like taking a object and its curvature and the a is the bottom and the b is the top. is this a good way to look of it?
 
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QuantumTheory said:
For an example the integral (the anti derivitave ) he explains that the interval with a limit (without the +C) from a to b is like taking a object and its curvature and the a is the bottom and the b is the top. is this a good way to look of it?
I don't understand quite what you mean by "taking a object and its curvature" here--could you quote a paragraph of the book? An integral can be understood as the area underneath a curve from one point to another, if that's what you mean...see the diagram http://members.aol.com/purseweb/integral-def.jpg , where the value of the integral is equal to the purple area under the curve, with a and b being two points along the x-axis.
 
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Quantum Theory: is this a good way to look of it?

Are you sure there was not a picture to look at along with the explanation?
 
my friend has it and he says its SO helpful
 

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