Using Mean Value Theorem To Prove Inequalities | Example
4:15
YouTubeDaniel Bozinovski
Using Mean Value Theorem To Prove Inequalities | Example
Throughout this video, we cover a suitable example of proving an inequality using the Mean Value Theorem. This proof included showing that the absolute value of (cosy - cosx) is less than or equal to the absolute value of (y-x). This type of problem is a common calculus question and indeed tests your knowledge of the MVT. If you enjoyed this ...
20.4K viewsJun 18, 2018
Young's inequality for products Youngs inequality proof
Suppose that s>1, t>1, and 1 / s 1 / t=1. Deduce the inequality... | Filo
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Hölder's Inequality Proof using Young's Inequality | Functional Analysis
5:24
Hölder's Inequality Proof using Young's Inequality | Functional Analysis
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MathxMatrix on Instagram: "This shows the formal derivation of Young's Inequality using calculus. It bridges the gap between a general geometric concept involving integrals and the specific algebraic formula used in most math problems. This version is incredibly powerful because it allows you to "split" a product ab into a sum of powers, which is often much easier to manage when proving more complex theorems like Hölder's Inequality."
0:27
MathxMatrix on Instagram: "This shows the formal derivation of Young's Inequality using calculus. It bridges the gap between a general geometric concept involving integrals and the specific algebraic formula used in most math problems. This version is incredibly powerful because it allows you to "split" a product ab into a sum of powers, which is often much easier to manage when proving more complex theorems like Hölder's Inequality."
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4.3K views1 month ago
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