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How To Find The Directional Derivative and The Gradient Vector
28:30
YouTubeThe Organic Chemistry Tutor
How To Find The Directional Derivative and The Gradient Vector
This Calculus 3 video tutorial explains how to find the directional derivative and the gradient vector. The directional derivative is the product of the gradient vector and the unit vector. To find the gradient vector, you need to find the partial derivatives of f with respect to x, y, and maybe z for a 3 variable function. Lines & Planes ...
836.9K viewsNov 1, 2019
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#gradient
GCSE Maths - How to Find the Gradient Using the Coordinates of Two Points (2026/27 exams)
GCSE Maths - How to Find the Gradient Using the Coordinates of Two Points (2026/27 exams)
YouTubeOct 4, 2020
How to Make a Gradient in Illustrator
How to Make a Gradient in Illustrator
YouTubeNov 18, 2022
Top videos
GCSE Maths - How to Find the Gradient of a Straight Line (2026/27 exams)
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Calculus of Variations
Peter Math on Instagram: "I used Parrot AI to edit this, link in bio👆 Calculus of variations is the branch of mathematics that focuses on finding functions — not just numbers — that make a certain quantity as large or as small as possible. Instead of asking for the minimum of a curve, it asks for the best possible path or shape that optimizes some physical or geometric quantity. It’s where calculus meets creativity, as we deal with infinite possibilities and try to find the one that nature itse
1:21
Peter Math on Instagram: "I used Parrot AI to edit this, link in bio👆 Calculus of variations is the branch of mathematics that focuses on finding functions — not just numbers — that make a certain quantity as large or as small as possible. Instead of asking for the minimum of a curve, it asks for the best possible path or shape that optimizes some physical or geometric quantity. It’s where calculus meets creativity, as we deal with infinite possibilities and try to find the one that nature itse
Instagrammathematics.peter
94.9K views3 weeks ago
The functions sin θ and sin 2θ are both periodic trigonometric functions, but they differ significantly in frequency and behavior. Sin θ completes one full oscillation over an interval of 2π, while sin 2θ completes two full oscillations in the same interval, meaning it has double the frequency. This makes sin 2θ oscillate faster, with more peaks and troughs compared to sin θ. Additionally, while both functions have the same amplitude and range—from –1 to 1—their zero crossings and turning points
The functions sin θ and sin 2θ are both periodic trigonometric functions, but they differ significantly in frequency and behavior. Sin θ completes one full oscillation over an interval of 2π, while sin 2θ completes two full oscillations in the same interval, meaning it has double the frequency. This makes sin 2θ oscillate faster, with more peaks and troughs compared to sin θ. Additionally, while both functions have the same amplitude and range—from –1 to 1—their zero crossings and turning points
FacebookMathswithmuza
534.6K views4 months ago
Derivation of the Catenary Curve.
13:13
Derivation of the Catenary Curve.
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