Your search for "compare data with predictions and use as evidence in developing explanations" returned 9 result(s)
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ACMSM085

examine and use multiplication as a linear transformation in the complex plane

ACMSM085 | Content Descriptions | Unit 3 | Specialist Mathematics | Mathematics | Senior secondary curriculum

ACMSM083

prove and use De Moivre’s theorem for integral powers.

ACMSM083 | Content Descriptions | Unit 3 | Specialist Mathematics | Mathematics | Senior secondary curriculum

ACMSM084

examine and use addition of complex numbers as vector addition in the complex plane

ACMSM084 | Content Descriptions | Unit 3 | Specialist Mathematics | Mathematics | Senior secondary curriculum

ACMSM107

use the cross product to determine a vector normal to a given plane

ACMSM107 | Content Descriptions | Unit 3 | Specialist Mathematics | Mathematics | Senior secondary curriculum

ACMSM082

define and use multiplication, division, and powers of complex numbers in polar form and the geometric interpretation of these

ACMSM082 | Content Descriptions | Unit 3 | Specialist Mathematics | Mathematics | Senior secondary curriculum

ACMSM098

use and apply the notation \(\left|x\right|\) for the absolute value for the real number \(x\) and the graph of \(y=\left|x\right|\)

ACMSM098 | Content Descriptions | Unit 3 | Specialist Mathematics | Mathematics | Senior secondary curriculum

ACMSM104

use vector equations of curves in two or three dimensions involving a parameter, and determine a ‘corresponding’ Cartesian equation in the two-dimensional case

ACMSM104 | Content Descriptions | Unit 3 | Specialist Mathematics | Mathematics | Senior secondary curriculum

ACMSM109

recognise the general form of a system of linear equations in several variables, and use elementary techniques of elimination to solve a system of linear equations 

ACMSM109 | Content Descriptions | Unit 3 | Specialist Mathematics | Mathematics | Senior secondary curriculum

ACMSM080

use the modulus \(\left|z\right|\) of a complex number z and the argument \(Arg\;(z)\) of a non-zero complex number \(z\) and prove basic identities involving modulus and argument

ACMSM080 | Content Descriptions | Unit 3 | Specialist Mathematics | Mathematics | Senior secondary curriculum

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