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The K Method Of Studying
Angles
Authored By Adithya Ligory
The K Method of
Studying Angles
The letter K has all the
possible angles that you
need to know as a student!
Angle 1
Angle 2
Angle 3
Angle 1, Angle 2 and Angle 3: Less than 90°(90
degrees) - They are called Acute Angles.
P
Q R
S
RQ
P
Angles ∠PQR when
divided by a line SQ
results in two angles
side by side called
Adjacent Angles
(∠PQS and ∠SQR)
P
S
RQ
∠SQR is 90° (90
degrees) or it’s called
a Right Angle.
∠PQS and ∠PQR
when added results in
90°. They are called
Complementary
Angles.
P
S RQ
∠SQR is a straight line and
this is equal to 180°.
∠PQS and ∠PQR when
added results in 180°. They
are called Supplementary
Angles.
P
S RQ
T Any number of lines
can be drawn to
divide the straight
angle ∠SQR. Here
∠TQS, ∠PQT,
∠PQR when added
results in 180°.
PR
S
T
Q
U V
1
2
3
4
5
6
The original letter K is
shown as dotted lines.
Extending the line PQ to S
and RQ to T, intersecting
lines form.
∠RQP and ∠SQT are
equal.
∠RQS and ∠PQT are
equal.
These angles are called
Vertically Opposite Angles.
PR
S T
Equal vertical angles in
terms of angle size.
∠PQR and ∠SQT are
equal and are equal to 96°
(96 degrees)
∠RQS and ∠PQT are
equal to 84° (84 degrees)
Q
PR
S T
QU V
An angle that is 360° is
called a Circular Angle.
All angles shown here
add up to 360°.
∠RQU, ∠UQS,
∠SQT, ∠VQT, ∠PQV
and ∠PQR when
added together results
in 360°.
The k method of studying angles

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The k method of studying angles

  • 1. The K Method Of Studying Angles Authored By Adithya Ligory
  • 2. The K Method of Studying Angles The letter K has all the possible angles that you need to know as a student!
  • 3. Angle 1 Angle 2 Angle 3 Angle 1, Angle 2 and Angle 3: Less than 90°(90 degrees) - They are called Acute Angles.
  • 4. P Q R S RQ P Angles ∠PQR when divided by a line SQ results in two angles side by side called Adjacent Angles (∠PQS and ∠SQR)
  • 5. P S RQ ∠SQR is 90° (90 degrees) or it’s called a Right Angle. ∠PQS and ∠PQR when added results in 90°. They are called Complementary Angles.
  • 6. P S RQ ∠SQR is a straight line and this is equal to 180°. ∠PQS and ∠PQR when added results in 180°. They are called Supplementary Angles.
  • 7. P S RQ T Any number of lines can be drawn to divide the straight angle ∠SQR. Here ∠TQS, ∠PQT, ∠PQR when added results in 180°.
  • 8. PR S T Q U V 1 2 3 4 5 6 The original letter K is shown as dotted lines. Extending the line PQ to S and RQ to T, intersecting lines form. ∠RQP and ∠SQT are equal. ∠RQS and ∠PQT are equal. These angles are called Vertically Opposite Angles.
  • 9. PR S T Equal vertical angles in terms of angle size. ∠PQR and ∠SQT are equal and are equal to 96° (96 degrees) ∠RQS and ∠PQT are equal to 84° (84 degrees) Q
  • 10. PR S T QU V An angle that is 360° is called a Circular Angle. All angles shown here add up to 360°. ∠RQU, ∠UQS, ∠SQT, ∠VQT, ∠PQV and ∠PQR when added together results in 360°.