Let's Solve the Radical Challenge Together!
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- Äas pĆidĂĄn 14. 07. 2024
- Let's Solve the Radical Challenge Together!
Join us as we embark on an exhilarating journey to conquer the Radical Math Challenge together! In this exciting session, we'll tackle a series of challenging problems, unraveling the complexities of radicals step by step. Get ready to sharpen your math skills and master the art of solving radical equations with confidence. Don't miss out on this empowering experience - Let's Solve the Radical Challenge Together!
Topics Covered:
1. Understanding the basics of radical equations.
2. Analyzing the unique properties and substitution of the given equation.
3. Step-by-step approach to solving the radical equation.
4. Tips and tricks for handling tricky radicals like a pro.
5. Algebraic identities and manipulations while solving equations.
Timestamps:
0:00 Introduction
0:24 Domain
1:20 Substitution
2:38 Pascal's triangle
6:33 Quadratic equation
7:24 Factorization
8:35 Solving system of equations
10:48 Real solutions
12:06 Complex solutions
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đŻ This video is perfect for students, math enthusiasts, or anyone seeking to sharpen their problem-solving skills and gain confidence in dealing with radical equations. đđ
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Thanks for Watching!
@infyGyan
On observation x=81. Or 256.
Put a = x^1/4. So, x = a^4. The equation becomes (7 - a)^4 + a^4 = 337 ===>
(7 - a)^4 + a^4 = 3^4 + 4^4 ===> a = 3 or 4, hence x = 81 or 256.
Quartic/ Biquadratic equation after substitution, but you have juggle for roots.