examine transformations of the graphs of π(π₯), including dilations and reflections, and the graphs of π¦=πf(π₯) and π¦=π(πx), translations, and the graphs of π¦=π(π₯+π) and π¦=π(π₯)+π; π,π,π,π β R
2.3.2.1
understand the unit circle definition of cos(π), sin(π)and tan(π) and periodicity using radians
2.3.2.3
sketch the graphs of π¦=sin(π₯), π¦=cos(π₯) , and π¦=tan(π₯) on extended domains
2.3.2.4
investigate the effect of the parameters π΄,π΅,πΆ and π· on the graphs of π¦=π΄sin(π΅(π₯+πΆ))+π·, π¦=π΄cos(π΅(π₯+πΆ))+π· with and without technology
2.3.2.5
sketch the graphs of π¦=π΄sin(π΅(π₯+πΆ))+π·, π¦=π΄cos(π΅(π₯+πΆ))+π· with and without technology
