MHF4U Advanced Functions
Link to Ms. Mitchells webpage
Link to: Unit 1, Unit 2, Unit 3
Unit #4: Trigonometric
Functions
page 250 # 
1, 2 3, 4 5 9 10, 11 15 
Trigonometric Ratios of Angles using
Radian Measure Exact Trigonometric Ratios of Special
Angles using Radian Measure Graphs & Transformations of
Sinusoidal Functions using Degree Measure Angles from Trigonometric Ratios Rates of Change for Polynomial Functions 
TOPIC 
Text 
Day 
Homework Questions 
Review of Trig Graphs

5.1 
1 
Page
258 #1, 3, 5, 7, 9 11, 14 
Graphs of Reciprocal Trig
Functions 
5.2 
2 
Page
267 #4 7, 9, 10, 13, 15, 16 
Transformations of Trig
Functions 
5.3 
3 
Page
275 #2 4, 6, 8ab, 9ab, 10, 11 
Applications of Trig
Functions 
4 
Page
258 #12, 13, 15, 17 20 

Applications of Trig
Functions 
5 
Page
268 #11 

Trig Equations 
5.4 
6 
Page
287 #1, 3, 7, 9 19, 22 
QUIZ 
Date: 
WEDNESDAY, NOVEMBER
28, 2018 

Trig Equations 
5.4 
7 
Page
289 #23, 24, 26, 28 
Rate of
Change of Trig Functions 
5.5 
8 
Page 296 #1, 3, 6, 7, 10, 11 
Review Day 1

9 
Page 300 #1 13 

INCLASS ASSIGNMENT

Date: 
MONday, DECEMBER 3, 2018 

Review Day 2

11 
Page 300 #1 13 

UNIT #4 TEST

Date: 
WEDNESday, DECEMBER 5, 2018 
Learning
Targets:
¨ Sketch
and identify the key properties: amplitude, period and phase shift, of the
graphs of f (x)
= sin x
and f (x) = cos x
when expressed in radians
¨ Use
graphing software to graph the function f
(x)
= tan x
in order to make connections between the tangent ratio and the angle in radians
and to describe the key properties of the function
¨ Graph
the reciprocal trigonometric functions for angles measured in radians and
describe the key properties of each reciprocal function
¨ Determine
the amplitude, period and phase shift of the sinusoidal functions in the form f (x) = a
sin (k(x
d))
+ c
and
f (x) = a
cos (k(x
d))
+ c,
where the angle is expressed in radians
¨ Use
transformations to sketch the functions form f (x)
= a
sin (k(x
d))
+ c
and f (x) = a
cos (k(x
d))
+ c
¨ Determine
the equation for a sinusoidal function (expressed in radians) when given the
graph or the key properties
¨ Solve
reallife application problems involving trigonometric functions with a domain
expressed in radians