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CCS
Mathematics
Class of G8
Exam
Name :…………………………………..
I.

II.

29 Jan. 2014
Duration : 2h

(2 points)
Answer by true or false and justify.
1) If
then
.
2)
.
3) Given the circles C(O; 6 cm) and C’(O’; 5 cm) if OO’= 1 cm then these circles are externally
tangent.
4) If ABCD is a parallelogram of center O and OA=OB, then

(3 points)
1) Write the scientific notation of:
2) Show that B is an integer number: B=
3) Show that C is a decimal number:

III.

(3 points)
ABCD is a quadrilateral such that:
AB=
;

;

and
Prove that ABCD is a parallelogram.

IV.

(3.5 points)
1) Let
and
a) Write
in the form
.
b) Verify that is an integer.
2) Compare:
a)
and
b)
and

V.

(3 points)
In the adjacent figure the radius of the circle (C ) is 3 cm.
Page 1 of 2
1) Calculate the angles of the triangle ABC.
2) Calculate the length of the arc
.
3) Calculate the area of the circular sector

VI.

VII.

.

(1.5 points)
ABC is a triangle. I is the midpoint of [BC]. M is the symmetric of A with respect to I.
1) Construct the figure.
2) Prove that the quadrilateral ABMC is a parallelogram.

(3.5 points)
In the adjacent figure we have:
 ABCD is a square of center I.
 (AE) is a line passing through A and parallel to (BD).
1) What is the nature of the quadrilateral AEDB? Justify.
2) Compare AE and AC.
3) F is the symmetric of I with respect to D. What is the
nature of the quadrilateral AIFE? Justify.

GOOD WORK

Page 2 of 2

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CCS Mathematics Exam for Class of G8

  • 1. CCS Mathematics Class of G8 Exam Name :………………………………….. I. II. 29 Jan. 2014 Duration : 2h (2 points) Answer by true or false and justify. 1) If then . 2) . 3) Given the circles C(O; 6 cm) and C’(O’; 5 cm) if OO’= 1 cm then these circles are externally tangent. 4) If ABCD is a parallelogram of center O and OA=OB, then (3 points) 1) Write the scientific notation of: 2) Show that B is an integer number: B= 3) Show that C is a decimal number: III. (3 points) ABCD is a quadrilateral such that: AB= ; ; and Prove that ABCD is a parallelogram. IV. (3.5 points) 1) Let and a) Write in the form . b) Verify that is an integer. 2) Compare: a) and b) and V. (3 points) In the adjacent figure the radius of the circle (C ) is 3 cm. Page 1 of 2
  • 2. 1) Calculate the angles of the triangle ABC. 2) Calculate the length of the arc . 3) Calculate the area of the circular sector VI. VII. . (1.5 points) ABC is a triangle. I is the midpoint of [BC]. M is the symmetric of A with respect to I. 1) Construct the figure. 2) Prove that the quadrilateral ABMC is a parallelogram. (3.5 points) In the adjacent figure we have:  ABCD is a square of center I.  (AE) is a line passing through A and parallel to (BD). 1) What is the nature of the quadrilateral AEDB? Justify. 2) Compare AE and AC. 3) F is the symmetric of I with respect to D. What is the nature of the quadrilateral AIFE? Justify. GOOD WORK Page 2 of 2