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fragrance group

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fragrance group – PowerPoint PPT presentation

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Title: fragrance group


1
fragrance group
2
PARALLELOGRAM
A QUADRILATERAL HAVING BOTH THE PAIRS OF OPPOSITE
SIDES ARE PARALLEL TO EACH OTHER, IS CALLED A
PARALLELOGRAM.
3
PARALLELOGRAM
THEOREM
A
B
C
D
THE OPPOSITE SIDES OF A PARALLELOGRAM ARE
CONGRUENT.
4
CIRCLE
THE CIRCLE IS A SET OF POINTS IN A GIVEN PLANE
WHICH LIE AT A CONSTANT DISTANCE FROM A FIXED
POINT.
5
CIRCLE
THEOREM
A
B
O
D
C
CONGRUENT CHORDS OF A CIRCLE SUBTEND, CONGRUENT
ANGLES AT THE CENTRE.
6
TRIANGLE
A CLOSED THREE SIDED FIGURE IS CALLED A
TRIANGLE. THERE ARE SIX TYPES OF TRIANGLE ACUTE
ANGLED TRIANGLE RIGHT ANGLED TRIANGLE OBTUSE
ANGLED TRIANGLE EQUILATERAL TRIANGLE ISOCELES
TRIANGLE SCALENE TRIANGLE
7
TRIANGLE
THEOREM
A
P
Q
e
d
c
a
b
C
B
THE SUM OF THE MEASURES OF THE ANGLES OF A
TRIaNGLE IS 1800.
8
SQUARE
  • A PARALLELOGRAM WHOSE ADJACENT SIDES ARE
    CONGRUENT AND ALL ANGLES ARE RIGHT ANGLES, IS A
    SQUARE.
  • ALL SIDES and angles OF A SQUARE ARE
    CONGRUENT.

9
SQUARE
THEOREM
A
B
M
C
D
A QUADRILATERAL IS A SQUARE IF ITS DIAGONALS ARE
CONGRUENT AND PERPENDICULAR BISECTORS OF EACH
OTHER.
10
RECTANGLE
  • IF ONE ANGLE OF A PARALLELOGRAM IS RIGHT
    ANGLE THEN IT IS A RECTANGLE.
  • OPPOSITE SIDES OF A RECTANGLE ARE PARALLEL AND
    CONGRUENT TO EACH OTHER.

11
RECTANGLE
THEOREM
A
B
C
D
DIAGONALS OF A RECTANGLE ARE CONGRUENT.
12
RHOMBUS
A PARALLELOGRAM HAVING ADJACENT SIDES CONGRENT IS
A RHOMBUS.
13
RHOMBUS
P
THEOREM
M
Q
S
R
DIAGONALS OF A RHOMBUS ARE PERPENDICULAR
BISECTORS OF EACH OTHER.
14
THANK YOU
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