a spectacular solution to 1+1/2^2+1/3^2+... (Basel problem)
The infinite series of 1/n^2, i.e 1+1/2^2+1/3^2+..., actually converges to a special number, namely, pi^2/6. This is a very famous math problem known as the Basel Problem and it does have many different solutions. I want to thank my viewer, Zvi H., for providing a spectacular solution to find the sum of 1/n^2 via a complex integral. ---------------------------------------- 💪 Support this channel and get my math notes by becoming a patron:   / blackpenredpen  🛍 Shop my math t-shirt & hoodies: https://amzn.to/3qBeuw6 ---------------------------------------- #blackpenredpen #math #calculus #mathtutorial

▶︎
2^(a+bi), ln(a+bi), and sin(a+bi)

▶︎
so you want a HARD integral from the Berkeley Math Tournament

▶︎
Limit of ((1+1/n)^n-e)n as n approaches infinity

▶︎
Euler's Original Proof Of Basel Problem: Σ(1/n²)=π²/6 — BEST Explanation

▶︎
The Basel Problem

▶︎
an A5 Putnam Exam integral for calc 2 students

▶︎
From Child Prodigy to Winning Fields Medal, Nobel of Math

▶︎
China’s secret op to save the world

▶︎
Newton's method and Omega Constant

▶︎
Casting SALT like Metal - What Happens?

▶︎
A very indeterminate form limit: (infinity-infinity)^infinity

▶︎
An interesting approach to the Basel problem!

▶︎
Euler's real identity NOT e to the i pi = -1

▶︎
I Let 4 AI Control the World… and It Turned Into Chaos

▶︎
How đť‘’ Was Discovered

▶︎
Taylor series | Chapter 11, Essence of calculus

▶︎
This cell just changed biology

▶︎
The Simple Math Problem Nobody Could Solve

▶︎
The Easiest Integral on YouTube

▶︎
