Tap a card below to continue exploring more entertainment picks.
You Might Also Like
English Grammar
Communication and internet technologies | A Levels | A Levels Computer Science 9618 | Paper 3
Syllabus Changes 2025-2027
STANDARD FORM | O LEVELS (4024) & IGCSE (0580) | 2025 | Sir Arshad
ЕГЭ-2024 по биологии
Эбонёнок
Неделя открытых вебинаров в "Школково" ЕГЭ-2024
Сочинения
Короткие видео-шпаргалки для подготовки ЕГЭ по биологии 2026: простым языком
فروض واختبارات التاريخ والجغرافيا للسنة الثانية متوسط الفصل الأول
SS 2 Physics
CoComelon - Happy Holidays
SS 3 English
JS 1 Mathematics
Nursery Rhymes by CoComelon
Learn Colors with CoComelon!
BabyBus | Super Panda Rescue Team | Cartoon for Kids | Kids Animation
JJ & Friends by CoComelon
CoComelon #shorts
SS 1 Government
Family Fun by CoComelon
JS 3 English
Learn With Ms Rachel - Learn To Talk - Baby, Toddler and Preschool Learning
Songs for Kids
Comments
10 Comments
This is a 8 part series of DIFFERENTIATION which includes: Video 1 : https://youtu.be/Lbj0pVYK-A8 Video 2 : https://youtu.be/zOofa2AGRZk Video 3 : https://youtu.be/iuUfT-wtpjM Video 4 : https://youtu.be/YQtwlqjr73E Video 5 : https://youtu.be/y60PjgmL1_E Video 6 : https://youtu.be/QCPhQo4DHmY Video 7 : https://youtu.be/f2msawreWuQ Video 8 : https://youtu.be/yVfOt5kjleQ These videos explains how to: 1. Understand the gradient of a curve at a point as the limit of the gradients of a suitable sequence of chords, and use the notations f′(x), f ″(x), dy/dx and d2y/dx2 for first and second derivatives. 2. Use the derivative of xn (for any rational n), together with constant multiples, sums and differences of functions, and of composite functions using the chain rule. 3. Apply differentiation to gradients, tangents and normals, increasing and decreasing functions and rates of change. 4. Locate stationary points and determine their nature, and use information abou
This is a 8 part series of DIFFERENTIATION which includes: Video 1 : https://youtu.be/Lbj0pVYK-A8 Video 2 : https://youtu.be/zOofa2AGRZk Video 3 : https://youtu.be/iuUfT-wtpjM Video 4 : https://youtu.be/YQtwlqjr73E Video 5 : https://youtu.be/y60PjgmL1_E Video 6 : https://youtu.be/QCPhQo4DHmY Video 7 : https://youtu.be/f2msawreWuQ Video 8 : https://youtu.be/yVfOt5kjleQ These videos explains how to: 1. Understand the gradient of a curve at a point as the limit of the gradients of a suitable sequence of chords, and use the notations f′(x), f ″(x), dy/dx and d2y/dx2 for first and second derivatives. 2. Use the derivative of xn (for any rational n), together with constant multiples, sums and differences of functions, and of composite functions using the chain rule. 3. Apply differentiation to gradients, tangents and normals, increasing and decreasing functions and rates of change. 4. Locate stationary points and determine their nature, and use information abou
This is a 8 part series of DIFFERENTIATION which includes: Video 1 : https://youtu.be/Lbj0pVYK-A8 Video 2 : https://youtu.be/zOofa2AGRZk Video 3 : https://youtu.be/iuUfT-wtpjM Video 4 : https://youtu.be/YQtwlqjr73E Video 5 : https://youtu.be/y60PjgmL1_E Video 6 : https://youtu.be/QCPhQo4DHmY Video 7 : https://youtu.be/f2msawreWuQ Video 8 : https://youtu.be/yVfOt5kjleQ These videos explains how to: 1. Understand the gradient of a curve at a point as the limit of the gradients of a suitable sequence of chords, and use the notations f′(x), f ″(x), dy/dx and d2y/dx2 for first and second derivatives. 2. Use the derivative of xn (for any rational n), together with constant multiples, sums and differences of functions, and of composite functions using the chain rule. 3. Apply differentiation to gradients, tangents and normals, increasing and decreasing functions and rates of change. 4. Locate stationary points and determine their nature, and use information abou
This is a 8 part series of DIFFERENTIATION which includes: Video 1 : https://youtu.be/Lbj0pVYK-A8 Video 2 : https://youtu.be/zOofa2AGRZk Video 3 : https://youtu.be/iuUfT-wtpjM Video 4 : https://youtu.be/YQtwlqjr73E Video 5 : https://youtu.be/y60PjgmL1_E Video 6 : https://youtu.be/QCPhQo4DHmY Video 7 : https://youtu.be/f2msawreWuQ Video 8 : https://youtu.be/yVfOt5kjleQ These videos explains how to: 1. Understand the gradient of a curve at a point as the limit of the gradients of a suitable sequence of chords, and use the notations f′(x), f ″(x), dy/dx and d2y/dx2 for first and second derivatives. 2. Use the derivative of xn (for any rational n), together with constant multiples, sums and differences of functions, and of composite functions using the chain rule. 3. Apply differentiation to gradients, tangents and normals, increasing and decreasing functions and rates of change. 4. Locate stationary points and determine their nature, and use information abou
This is a 8 part series of DIFFERENTIATION which includes: Video 1 : https://youtu.be/Lbj0pVYK-A8 Video 2 : https://youtu.be/zOofa2AGRZk Video 3 : https://youtu.be/iuUfT-wtpjM Video 4 : https://youtu.be/YQtwlqjr73E Video 5 : https://youtu.be/y60PjgmL1_E Video 6 : https://youtu.be/QCPhQo4DHmY Video 7 : https://youtu.be/f2msawreWuQ Video 8 : https://youtu.be/yVfOt5kjleQ These videos explains how to: 1. Understand the gradient of a curve at a point as the limit of the gradients of a suitable sequence of chords, and use the notations f′(x), f ″(x), dy/dx and d2y/dx2 for first and second derivatives. 2. Use the derivative of xn (for any rational n), together with constant multiples, sums and differences of functions, and of composite functions using the chain rule. 3. Apply differentiation to gradients, tangents and normals, increasing and decreasing functions and rates of change. 4. Locate stationary points and determine their nature, and use information abou
This is a 8 part series of DIFFERENTIATION which includes: Video 1 : https://youtu.be/Lbj0pVYK-A8 Video 2 : https://youtu.be/zOofa2AGRZk Video 3 : https://youtu.be/iuUfT-wtpjM Video 4 : https://youtu.be/YQtwlqjr73E Video 5 : https://youtu.be/y60PjgmL1_E Video 6 : https://youtu.be/QCPhQo4DHmY Video 7 : https://youtu.be/f2msawreWuQ Video 8 : https://youtu.be/yVfOt5kjleQ These videos explains how to: 1. Understand the gradient of a curve at a point as the limit of the gradients of a suitable sequence of chords, and use the notations f′(x), f ″(x), dy/dx and d2y/dx2 for first and second derivatives. 2. Use the derivative of xn (for any rational n), together with constant multiples, sums and differences of functions, and of composite functions using the chain rule. 3. Apply differentiation to gradients, tangents and normals, increasing and decreasing functions and rates of change. 4. Locate stationary points and determine their nature, and use information abou
This is a 8 part series of DIFFERENTIATION which includes: Video 1 : https://youtu.be/Lbj0pVYK-A8 Video 2 : https://youtu.be/zOofa2AGRZk Video 3 : https://youtu.be/iuUfT-wtpjM Video 4 : https://youtu.be/YQtwlqjr73E Video 5 : https://youtu.be/y60PjgmL1_E Video 6 : https://youtu.be/QCPhQo4DHmY Video 7 : https://youtu.be/f2msawreWuQ Video 8 : https://youtu.be/yVfOt5kjleQ These videos explains how to: 1. Understand the gradient of a curve at a point as the limit of the gradients of a suitable sequence of chords, and use the notations f′(x), f ″(x), dy/dx and d2y/dx2 for first and second derivatives. 2. Use the derivative of xn (for any rational n), together with constant multiples, sums and differences of functions, and of composite functions using the chain rule. 3. Apply differentiation to gradients, tangents and normals, increasing and decreasing functions and rates of change. 4. Locate stationary points and determine their nature, and use information abou
YES THE VIDEO STARTS MID-QUESTION - BEAR WITH IT PLS This is a 8 part series of DIFFERENTIATION which includes: Video 1 : https://youtu.be/Lbj0pVYK-A8 Video 2 : https://youtu.be/zOofa2AGRZk Video 3 : https://youtu.be/iuUfT-wtpjM Video 4 : https://youtu.be/YQtwlqjr73E Video 5 : https://youtu.be/y60PjgmL1_E Video 6 : https://youtu.be/QCPhQo4DHmY Video 7 : https://youtu.be/f2msawreWuQ Video 8 : https://youtu.be/yVfOt5kjleQ These videos explains how to: 1. Understand the gradient of a curve at a point as the limit of the gradients of a suitable sequence of chords, and use the notations f′(x), f ″(x), dy/dx and d2y/dx2 for first and second derivatives. 2. Use the derivative of xn (for any rational n), together with constant multiples, sums and differences of functions, and of composite functions using the chain rule. 3. Apply differentiation to gradients, tangents and normals, increasing and decreasing functions and rates of change. 4. Locate stationary point
YES THE VIDEO STARTS MID-QUESTION - BEAR WITH IT PLS This is a 8 part series of DIFFERENTIATION which includes: Video 1 : https://youtu.be/Lbj0pVYK-A8 Video 2 : https://youtu.be/zOofa2AGRZk Video 3 : https://youtu.be/iuUfT-wtpjM Video 4 : https://youtu.be/YQtwlqjr73E Video 5 : https://youtu.be/y60PjgmL1_E Video 6 : https://youtu.be/QCPhQo4DHmY Video 7 : https://youtu.be/f2msawreWuQ Video 8 : https://youtu.be/yVfOt5kjleQ These videos explains how to: 1. Understand the gradient of a curve at a point as the limit of the gradients of a suitable sequence of chords, and use the notations f′(x), f ″(x), dy/dx and d2y/dx2 for first and second derivatives. 2. Use the derivative of xn (for any rational n), together with constant multiples, sums and differences of functions, and of composite functions using the chain rule. 3. Apply differentiation to gradients, tangents and normals, increasing and decreasing functions and rates of change. 4. Locate stationary point
YES THE VIDEO STARTS MID-QUESTION - BEAR WITH IT PLS This is a 8 part series of DIFFERENTIATION which includes: Video 1 : https://youtu.be/Lbj0pVYK-A8 Video 2 : https://youtu.be/zOofa2AGRZk Video 3 : https://youtu.be/iuUfT-wtpjM Video 4 : https://youtu.be/YQtwlqjr73E Video 5 : https://youtu.be/y60PjgmL1_E Video 6 : https://youtu.be/QCPhQo4DHmY Video 7 : https://youtu.be/f2msawreWuQ Video 8 : https://youtu.be/yVfOt5kjleQ These videos explains how to: 1. Understand the gradient of a curve at a point as the limit of the gradients of a suitable sequence of chords, and use the notations f′(x), f ″(x), dy/dx and d2y/dx2 for first and second derivatives. 2. Use the derivative of xn (for any rational n), together with constant multiples, sums and differences of functions, and of composite functions using the chain rule. 3. Apply differentiation to gradients, tangents and normals, increasing and decreasing functions and rates of change. 4. Locate stationary point