The Integral Looks Hard, But Wait A Secant... скачать в хорошем качестве

The Integral Looks Hard, But Wait A Secant...

👇 FREE Study Guide 👇 Crush your next exam! Subscribe to my newsletter to get your free guide AND MORE: https://www.numberninjasmaths.com/#ne... 🎮 Master Math with my NEW Number Ninjas Math Game! 🎮 I created this fun, family-friendly math puzzle game (not calculus) to help you level up your math skills on iPhone / iPad! Check it out: https://tinyurl.com/NumberNinjasGame ⭐ Support the Ninjas! ⭐ Become a Member: Get MORE guides & goodies! https://tinyurl.com/JoinTheNinjaDojo Ninja Swag: Rock the look, grab a mug & more! https://tinyurl.com/NumberNinjaDaveStore 📚 Recommended Math Tools & Resources 📚 (Affiliate Links Below - As an Amazon Associate, I earn from qualifying purchases. Helps support the channel!) Conquer Exam Anxiety: Take care of YOU! https://amzn.to/3Y2LWKv Crush the AP Calculus Exam: Dominate the test! https://amzn.to/4ilFe9K Ultimate Calculus Calculator: This thing is a BEAST! https://amzn.to/4eBNeRS Precision Ruler: Super precise & handy! https://amzn.to/4doupRk 🛠 My YouTube Toolkit 🛠 I use VidIQ to make better videos for you! Check it out (I get a small commission): https://vidiq.com/numberninjadave Struggling with how to solve the integral of sec^6(x)? This step-by-step calculus tutorial shows you a surprisingly simple method for solving this tricky trigonometric integral. In this video, we'll break down the key integration technique, which involves using a Pythagorean identity for secant and tangent to set up the perfect u-substitution. You'll learn how to transform this intimidating problem into a simple polynomial integral that's easy to solve. This lesson is the perfect guide for any Calculus 1, Calculus 2, or AP Calculus student looking for clear homework help or a quick exam review on integrating powers of secant. 0:00 - The Problem: Integral of sec^6(x) 0:22 - A Simpler Case: The Integral of sec^2(x) 0:48 - The Main Strategy: Splitting the Integral 1:23 - The Key Insight: Using a Pythagorean Identity 1:56 - Performing the U-Substitution 2:25 - Solving the Easy Polynomial Integral 2:48 - The Final Answer 3:02 - More Integral Practice