'Minimum turning point' diaporamas de présentation

Functions

Quadratic Functions. Int 2. Functions. Quadratic Functions y = ax 2. Quadratics y = ax 2 +c. Quadratics y = a(x-b) 2. www.mathsrevision.com. Quadratics y = a(x-b) 2 + c. Factorised form y = (x-a)(x-b). Int 2. Starter. www.mathsrevision.com. Functions. Int 2. Learning Intention.

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Differentiation

d. Distance. t. Time. Differentiation. Calculus was developed in the 17 th century by Sir Issac Newton and Gottfried Leibniz who disagreed fiercely over who originated it.

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Higher Maths 1 3 Differentiation

Higher Maths 1 3 Differentiation. 1. OUTCOME. SLIDE. UNIT. Higher Maths 1 3 Differentiation. 2. OUTCOME. SLIDE. UNIT. NOTE. The History of Differentiation.

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Sketching quadratic functions

The shape: . Sketching quadratic functions. To sketch a quadratic function we need to identify where possible:. The y intercept (0, c). The roots by solving a x 2 + bx + c = 0. The axis of symmetry (mid way between the roots). The coordinates of the turning point. (-2 , 9).

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Higher Mathematics

Higher Mathematics. Unit 1.3 Using Differentiation. Increasing & Decreasing Functions, Stationary Points. A function is increasing when f ? (x) > 0 A function is decreasing when f ?(x) < 0 Stationary points occur when f ?(x) = 0. Stationary Points.

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Quadratic Equations

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