ACHAH077
The historical context of the interpretations and representations of Cao Cao, including the interpretations of his rise to power at the imperial court, the Chinese tradition of the heroes of the Three Kingdoms, the Battle of Red Cliff (AD 208) and the …
ACHAH077 | Content Descriptions | Unit 1: Investigating the Ancient World | Ancient History | Humanities and Social Sciences | Senior secondary curriculum
ACHAH231
Cao Cao’s military success at Guandu (AD 200) and his consolidation of power in northern China, the alliance of Sun Quan and Liu Bei, and the Battle of Red Cliffs (AD 208)
ACHAH231 | Content Descriptions | Unit 3: People, Power and Authority | Ancient History | Humanities and Social Sciences | Senior secondary curriculum
ACMMM025
examine translations and the graphs of \(y=f\left(x\right)+a\) and \(y=f(x+b)\)
ACMMM025 | Content Descriptions | Unit 1 | Mathematical Methods | Mathematics | Senior secondary curriculum
ACMMM078
use the Leibniz notation \(\delta x\) and \(\delta y\) for changes or increments in the variables \(x\) and \(y\)
ACMMM078 | Content Descriptions | Unit 2 | Mathematical Methods | Mathematics | Senior secondary curriculum
ACMMM100
establish and use the formula \(\frac d{dx}\left(e^x\right)=e^x\)
ACMMM100 | Content Descriptions | Unit 3 | Mathematical Methods | Mathematics | Senior secondary curriculum
ACMMM116
establish and use the formula \(\int x^ndx=\frac1{n+1}x^{n+1}+c\) for \(n\neq-1\)
ACMMM116 | Content Descriptions | Unit 3 | Mathematical Methods | Mathematics | Senior secondary curriculum
ACMMM118
establish and use the formulas, \(\int\sin xdx=-\cos x+c\) and \(\int\cos xdx=\sin x+c\)
ACMMM118 | Content Descriptions | Unit 3 | Mathematical Methods | Mathematics | Senior secondary curriculum
ACMMM122
determine \(f\left(x\right),\) given \(f^{'\;}(x)\;\) and an initial condition \(f\left(a\right)=b\)
ACMMM122 | Content Descriptions | Unit 3 | Mathematical Methods | Mathematics | Senior secondary curriculum
ACMMM151
define logarithms as indices: \(a^x=b\) is equivalent to \(x=\log_ab\) i.e. \(a^{\log_ab}=b\)
ACMMM151 | Content Descriptions | Unit 4 | Mathematical Methods | Mathematics | Senior secondary curriculum
ACMMM153
recognise the inverse relationship between logarithms and exponentials: \(y=a^x\) is equivalent to \(x=\log_ay\)
ACMMM153 | Content Descriptions | Unit 4 | Mathematical Methods | Mathematics | Senior secondary curriculum
ACMMM160
recognise and use the inverse relationship of the functions \(y=e^x\) and \(y=\ln x\)
ACMMM160 | Content Descriptions | Unit 4 | Mathematical Methods | Mathematics | Senior secondary curriculum
ACMSM118
establish and use the formula \(\int\frac1xdx=\ln{\;\vert x\;\vert}+c\) for x ≠ 0
ACMSM118 | Content Descriptions | Unit 4 | Specialist Mathematics | Mathematics | Senior secondary curriculum
St Michael’s Collegiate School
St Michael's Collegiate School is a F-12 girls school located in Hobart, Tasmania on the Traditional Lands of the Muwinina Peoples. The focus for their STEM Connections project was to engage girls in STEM lessons, they accomplished this by having students …
St Michael’s Collegiate School | Vodcasts | STEM | Resources
Heathfield High School (Years 9 and 10)
Heathfield High School is a 8-12 co-educational government school located in Heathfield, South Australia on the Traditional Lands of the Peramangk Peoples of the Adelaide hills. Heathfield had entered into a school–business partnership, brokered by the …
Heathfield High School (Years 9 and 10) | Illustrations of practice | STEM | Resources
Henley High School (Years 9 and 10)
Henley High School is a 8-12 co-educational government school located in Henley Beach, South Australia on the Traditional Lands of the Kaurna Peoples of the Adelaide plains. The school l chose the development of a biofuel as the focus for its STEM Connections …
Henley High School (Years 9 and 10) | Illustrations of practice | STEM | Resources
Peg's Creek Primary School
Peg's Creek Primary School is an independent public school, centrally located in the City of Karratha, 1600 km north-west of Perth. The school is a part of the Pilbara Education District and is one of five public primary schools and one Catholic primary …
Peg's Creek Primary School | Illustrations of practice | Primary curriculum | Resources
Elaboration ACMMG141
identifying the size of a right angle as 90° and defining acute, obtuse, straight and reflex angles
Elaboration | ACMMG141 | Content Descriptions | Year 6 | Mathematics | F-10 curriculum
ACMMM014
recognise features of the graphs of \(y=x^n\) for \(n\in\boldsymbol N,\) \(n=-1\) and \(n=½\), including shape, and behaviour as \(x\rightarrow\infty\) and \(x\rightarrow-\infty\)
ACMMM014 | Content Descriptions | Unit 1 | Mathematical Methods | Mathematics | Senior secondary curriculum
ACMMM083
use the Leibniz notation for the derivative: \(\frac{dy}{dx}=\lim_{\mathit{δx}\rightarrow0}\frac{\delta y}{\delta x}\) and the correspondence \(\frac{dy}{dx}=f'\left(x\right)\) where \(y=f(x)\)
ACMMM083 | Content Descriptions | Unit 2 | Mathematical Methods | Mathematics | Senior secondary curriculum
ACMMM124
examine the area problem, and use sums of the form \(\sum\nolimits_if\left(x_i\right)\;\delta x_i\) as area under the curve \(y=f(x)\)
ACMMM124 | Content Descriptions | Unit 3 | Mathematical Methods | Mathematics | Senior secondary curriculum