- #1
linwoodc3
- 1
- 0
linwoodc3 said:Hi all:
Getting back into Physics so doing self study. Having an issue with Spivak's solution to Problem 1, v.
x^n - y^n= (x-y)(x^n-1+x^n-2y+...+xy^n-2+y^n-1
Got all the way to:
x^n+x^2y^n-2-x^n-2y^2-y^n
How do i get rid of the middle section?
Problem 1,v in Chapter 1 of Spivak's 4th Edition Calculus is a math problem that involves finding the derivative of a function using the limit definition of a derivative. It is a common problem used to introduce students to the concept of derivatives and their calculation.
To solve Problem 1,v in Chapter 1 of Spivak's 4th Edition Calculus, you must use the limit definition of a derivative. This involves finding the limit of a function as the change in the independent variable approaches 0. With this limit, you can then use algebraic manipulation to find the derivative of the given function.
Problem 1,v in Chapter 1 of Spivak's 4th Edition Calculus is important because it introduces the fundamental concept of derivatives in calculus. It helps students understand the relationship between the slope of a curve and the derivative of a function, which is essential in many applications of calculus.
The key concepts needed to solve Problem 1,v in Chapter 1 of Spivak's 4th Edition Calculus are the limit definition of a derivative, algebraic manipulation, and understanding the relationship between the slope of a curve and the derivative of a function.
Some tips for solving Problem 1,v in Chapter 1 of Spivak's 4th Edition Calculus include understanding the limit definition of a derivative, practicing algebraic manipulation, and checking your answer by using the derivative rules. It can also be helpful to break the problem down into smaller, manageable steps.