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MFM2P
Worksheet
The Cartesian Plane & 1 Differences
Unit 3 - Linear Relations
1. Plot each point on the Cartesian plane below and state which quadrant it is in.
A(4, 5) Quadrant _
B(-3, 2) Quadrant _
C(-5, -1) Quadrant _
D(3, -4) Quadrant _
E(5, 0) Qua

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Write the equa

MFM2P
Trigonometry
SOHCAHTOA Practice
Sine, Cosine, and Tangent Practice
1. Find the value of the sine, cosine, and tangent ratios for each angle given
below. Give both a fraction and a decimal answer for each one. Round
decimals to 3 places
a) sin P =
b)

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MFMZP Date; M [v 1.»
Methods for Findin Equations of Lines
An equation of a line written in slope y-intercept form:
To find the equation of a line you need two things: i)
METHOD 1 (Given Slope and y-intercept)
Substitute the slope an

MFM2P
Trigonometry
Trig Applications
Applications in Trigonometry
Example 1: Sine Ratio
Find the length of side AB, to the nearest tenth of a
centimetre (one decimal place).
Example 2: Cosine Ratio
Jaimies kite string is 35 m long. It makes an angle of
50

1.
Can you identify all four quadrants of a Cartesian pEane (graph)?
Can you correctly label the x and y axis?
Could you 13101 and iabel the foilowing points?
A(3,5), B(~3, 2), C(7, J); D(5, ~4)
d m
g I}: 3" ti
m {vi/é
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2. Sta tethe sl ope a nd '\ ' rnrercep of the fol lowing line s
t
a) t, : -l-r' 7
b)_r,:- 4r +6
c)
nt
nI :
ft1
b=_
l)
d ) - v: -
I
,-r + 2
a
nl:
:
b: _
e) _I'= -r
0 ) ,:5
m:
fi I:
A_
U_
-)
t' - .lt -
b-
b-
3. Ploteachpair of points the grid

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MFM2P
Notesheet
The Cartesian Plane & 1 Differences
Unit 3 - Linear Relations
LINEAR RELATIONS
y
6
5
4
3
2
1
6
5
4
3
2
1
1
2
3
4
5
6
1
2
3
4
5
6
Label the following:
a) the x axis
b) the y axis
c) the four quadrants
d) the point of origin
e) find and l

MFM2P
Unit 3 - Linear Equations Test Review
1. Can you identify all four quadrants of a Cartesian plane (graph)?
Can you correctly label the x and y axis?
Could you plot and label the following points?
A(3,5), B(-3, 2), C(-7, -1), D(5, -4)
y
x
2. Could yo