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A
        POWERPOIN
PRESENTATION

ON

CIRCLE
What is a circle?
• Circles are simple closed curves which
  divide the plane into two regions: an
  interior and an exterior.
Features OF
CIRCLE…….
                … the distance from
                 … the distance
               … the distance the
                the centre of across
               the circle,any Circle…
                 around the
                circle to passing
                              point
    Diameter   through the centre of
                on the
                 … its PERIMETER
               the circle
                circumference
    Radius
Minor                         Major
Segment                       Segment
          C
     AR



                           … part of the touches
                              a line which two
                                     joining
                  d
                           circumference of a at
                           points on the
                           the circumference
                or
           Ch



                           circle
                           circumference.
                           one point only

                           … chord divides circle
                           From Italian tangere,
                           to touch segments
                           into two
          Tan
                g en
                       t
Major sector
                SECANT




 Minor Sector
TANGENT
A tangent to a circle is a
line that intersects the
circle at only one point     A




                         B
A tangent is
perpendicular
to the radius
of a circle
THEOREM


THE LENGTH OF TWO TRIANGLES TO A CIRCLE
FROM A EXTERNA POINT A EQUA A THEY
       N         L      RE     L ND
A EQUA INCLINED TO THE LINE SEGMENT
 RE      LLY
JOINING THE CENTRE A THA POINT
                    T   T
GIVEN: In c(o , r),tangents AP, PB
Are shown from the external point P.

To prove: AP=PB, APO= BPO
Const.: join AO & BO
 Proof: In,
 ∆AOP=∆BOP
   OP=OP        (common)
   OAP=OBP (Each 90°)
   AO=OB (radii of same circle)
  ∆AOP =~ ∆BOP (R.H.S)
  AP=PB, APO= BPO C.P.C.T

 HENCE PROVED…..
ppt on circles
ppt on circles

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ppt on circles

  • 1. A POWERPOIN PRESENTATION ON CIRCLE
  • 2. What is a circle? • Circles are simple closed curves which divide the plane into two regions: an interior and an exterior.
  • 3. Features OF CIRCLE……. … the distance from … the distance … the distance the the centre of across the circle,any Circle… around the circle to passing point Diameter through the centre of on the … its PERIMETER the circle circumference Radius
  • 4. Minor Major Segment Segment C AR … part of the touches a line which two joining d circumference of a at points on the the circumference or Ch circle circumference. one point only … chord divides circle From Italian tangere, to touch segments into two Tan g en t
  • 5. Major sector SECANT Minor Sector
  • 6. TANGENT A tangent to a circle is a line that intersects the circle at only one point A B
  • 7. A tangent is perpendicular to the radius of a circle
  • 8. THEOREM THE LENGTH OF TWO TRIANGLES TO A CIRCLE FROM A EXTERNA POINT A EQUA A THEY N L RE L ND A EQUA INCLINED TO THE LINE SEGMENT RE LLY JOINING THE CENTRE A THA POINT T T
  • 9. GIVEN: In c(o , r),tangents AP, PB Are shown from the external point P. To prove: AP=PB, APO= BPO Const.: join AO & BO Proof: In, ∆AOP=∆BOP OP=OP (common) OAP=OBP (Each 90°) AO=OB (radii of same circle) ∆AOP =~ ∆BOP (R.H.S) AP=PB, APO= BPO C.P.C.T HENCE PROVED…..