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LINES, ANGLE
S, AND
TRIANGLES
LINES
A line is a series or
connection of points. It has
length but has no width or
thickness.
It may be straight, curved or
a combination of the two.
A straight line is unlimited in
extent. It may be extended in
either direction infinitely. It is
generated by a point moving
always in the same direction.
A curved line is generated by
a point moving in a continuously
changing direction.
A ray is the part
of a straight line
beginning
at
a
given point and
extending limitlessly
in one direction.
A line segment is a part of a
straight line between two of its
points. The two points of line
segment is called endpoints.
A line is named or designated
by capital letters of any two
points or by a small letter.
ANGLES
An angle is a figure formed by
two rays with a common
endpoint. The rays are the sides
of an angle, while the end point
is its vertex.
Kinds of Angles:
Acute angle – is an angle that
measures less than 90◦
Right angle – is an angle that
measures exactly 90◦
Obtuse angle – is an angle
whose measure is more than 90◦
and less than 180◦
Straight angle – is an angle that
measures exactly 180◦
Reflex angle – is an angle whose
measure is more than 180◦ and less
than 360◦
Examples of Angles:
Lines, Angles and Triangles
TRIANGLES
A triangle is a polygon
having three sides.
Kinds of Triangles:
(According to LENGTH of Sides)

Scalene triangle – is a triangle
having no congruent sides
Isosceles triangle – is a triangle
having at least two congruent
sides
Equilateral triangle – is a
triangle having three equal sides
Kinds of Triangles:
(According to the its ANGLES)

Right triangle – is a triangle
having a right angle
Obtuse triangle – is a triangle
having an obtuse angle
Acute triangle – is a triangle
having three acute angles
The Pythagorean Theory:
a2 = b2 + c2

A
theorem
attributed
to
Pythagoras that the square of the
hypotenuse of a right triangle is
equal to the sum of the squares of
the other two sides.
End of Presentation …
THANK YOU !!! 
Back
Back

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Lines, Angles and Triangles

  • 3. A line is a series or connection of points. It has length but has no width or thickness. It may be straight, curved or a combination of the two.
  • 4. A straight line is unlimited in extent. It may be extended in either direction infinitely. It is generated by a point moving always in the same direction.
  • 5. A curved line is generated by a point moving in a continuously changing direction.
  • 6. A ray is the part of a straight line beginning at a given point and extending limitlessly in one direction.
  • 7. A line segment is a part of a straight line between two of its points. The two points of line segment is called endpoints.
  • 8. A line is named or designated by capital letters of any two points or by a small letter.
  • 10. An angle is a figure formed by two rays with a common endpoint. The rays are the sides of an angle, while the end point is its vertex.
  • 11. Kinds of Angles: Acute angle – is an angle that measures less than 90◦ Right angle – is an angle that measures exactly 90◦
  • 12. Obtuse angle – is an angle whose measure is more than 90◦ and less than 180◦ Straight angle – is an angle that measures exactly 180◦
  • 13. Reflex angle – is an angle whose measure is more than 180◦ and less than 360◦
  • 17. A triangle is a polygon having three sides.
  • 18. Kinds of Triangles: (According to LENGTH of Sides) Scalene triangle – is a triangle having no congruent sides
  • 19. Isosceles triangle – is a triangle having at least two congruent sides Equilateral triangle – is a triangle having three equal sides
  • 20. Kinds of Triangles: (According to the its ANGLES) Right triangle – is a triangle having a right angle
  • 21. Obtuse triangle – is a triangle having an obtuse angle Acute triangle – is a triangle having three acute angles
  • 22. The Pythagorean Theory: a2 = b2 + c2 A theorem attributed to Pythagoras that the square of the hypotenuse of a right triangle is equal to the sum of the squares of the other two sides.
  • 23. End of Presentation … THANK YOU !!! 
  • 24. Back
  • 25. Back