'Exercise 4b' diaporamas de présentation

Differential Calculus

Differential Calculus. The derivative, or derived function of f ( x ) denoted f` ( x ) is defined as . y. Q. P. h. x. x. x + h. Given that f(x) is differentiable, we can use the definition to prove that if . Differentiation from first principles.

1.15k views • 42 slides

Co-ordinate Geometry

Co-ordinate Geometry. in the (x, y) Plane. Introduction. This chapter reminds us of how to calculate midpoints and distances between co-ordinates We will see lots of Algebraic versions as well We will also learn to solve problems involving the equation of a circle

560 views • 39 slides

Integration

415 views • 38 slides

Topic-4

Topic-4. Measures of Dispersion and Skewness. Measuring Dispersion and Skewness. Dispersion : How a data set is spread (narrowly or widely) around its central tendency (mean) - which is important to many business applications.

256 views • 22 slides

Proportion

X. Proportion. Experiment and theory. In science, medicine, economics, business and many kinds of research it is often necessary to find whether or not two quantities are related. A theory is put forward, and then tested by experiment.

265 views • 19 slides

Differentiating exponentials and logarithms

Differentiating exponentials and logarithms. A geometric approach to f(x)=e x. A geometric approach to f(x)=e x. A geometric approach to f(x)=e x. Do Q1, Q2, Q3, Q4, p.54. An algebraic approach to f(x)=e x. A definition for f(x)=e x. Calculating e. Integrating e x. Do Q5-Q11, p.54.

186 views • 12 slides

Creating a map layout

Creating a map layout. Learning objectives. After completing this lesson, you will be able to: Add map elements based on basic content considerations Decide when to work in data view and when to work in layout view Create a custom map layout. Map content considerations. Purpose

307 views • 8 slides