Math Videos
A growing library of short, focused videos on important math topics from our YouTube channel.
Essence of Fundamental Theorem of Calculus
Forget geometric clichés—see what derivatives and integrals truly are, and why the FTC makes calculus so powerful.
Math language and expressions
Explore why e is used as a common base for expressing exponential relationships. Gain a deeper understanding about math language.
Black Scholes Formula explained simply
Demystify Black-Scholes with an intuitive breakdown of option pricing and risk in finance.
An algorithm for logarithm
See how logs can be computed step by step with a clever algorithm you can follow by hand.
How does Newton’s method make sense?
Understand the intuition behind Newton’s method and why iterative steps quickly home in on roots.
How inverse normal work?
Random number generation is critical in Monte Carlo simulation. Learn how it can be understood as wheel spinning.
CORDIC Algorithm
Discover how early computers used CORDIC to calculate trig, exponentials, and more—without heavy math.
What is differential equation?
See how differential equations capture change and model real-world relationships in science and life.
Taylor series explained simply
Grasp how Taylor series approximate any function with polynomials and why it matters everywhere.
Convolution explained simply
Unpack convolution as blending shapes or signals, a simple idea with huge impact in math and engineering.
How to use the relationship between e and log
Learn how the e–log connection simplifies tough problems and reveals exponential patterns in disguise.
How to compute logarithm by hand
Step through a clear, practical way to compute logs by hand and see the logic behind the process.
Euler’s number e
Discover why e is the natural base for growth, compounding, and continuous change across math.
Why irrational numbers don’t make sense
Question the meaning of irrationals and rethink what endless, non-repeating numbers really represent.
Geometric Series and limit
See how infinite sums converge, and why geometric series unlock the power of limits.
Binomial Theorem – an intuitive approach
Understand the binomial theorem intuitively—expansions explained without rote memorization.
