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Topic 5: Geometry and Measures
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A
tangent
and a
radius
meet at
90
degrees.
two radii
form an
isosceles triangle
the
perpendicular bisector
of a
chord
passes through the
centre
of the circle
the angle at the
centre
of a circle is
twice
the angle at the
circumference
the angle in a
semicircle
is
90
degrees
angles in the
same
segment
are equal to
180
degrees.
opposite
angles in a
cyclic
quadrilateral
add up to
180
degrees
tangents
from the
same
point
are the
same
length
the
alternate segment theorem
states that the
area
of a
segment
is
equal
to the
sum
of the
areas
of the
alternate segments
area of a triangle:
1/2
x
base
x
height
area of a parallelogram:
base x vertical height
area of a trapezium:
average
of
parallel
sides
x distance
between them (
vertical height
)
area of a circle:
pi
x
radius squared
circumference:
pi
x
diameter
area of sector:
x/360
x
area of full circle
length of
arc
:
x/360
x
circumference
of
full circle
surface area of a sphere:
4 x pi x radius squared
surface area
of a
cone
:
1/3
x
height
x
base
x
2
x
radius
the surface area of a cylinder:
pi
x
r^2
x
2
+
2
x
pi
x
radius
x
height
volume of a sphere:
4/3
x
pi
x
r^3
volume
of a
cone
: (
1/3
) x
base
x
height
volume of a cylinder:
base x height
volume of pyramid:
1/3
x
base area
x
vertical height
volume of frustum: volume of
original cone
- volume of
removed cone
1/3
x
pi
x
r^2
x
h.
-
1/3
x
pi
x
r^2
x
h
Pythagoras' theorem:
a^2
+
b^2
=
c^2
finding angle
=
sin-1
(
x
/
y
)
the sine rule:
a
/
sinA
=
b
/
sinB
=
c
/
sinC
the "normal"
cosine
rule:
a
^
2
=
b
^
2
+ c^
2
-
2bc cosA
cosine
re-arranged:
cosA
=
b
^
2
+c^
2-a
^
2
/
2bc
area of
triangle
:
1/2
x a x
b
x
sinC
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