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WorksheetsMATH9 EXAM
Total questions: 50
Worksheet time: 1hrs 24mins
It is a four sided polygon.
It has 4 vertices and the sum of the interior angles is 360° .
Kite
Quadrilateral
Rectangle
Rhombus
Which of the following is not a parallelogram?
Square
Trapezoid
Rectangle
Rhombus
A quadrilateral with only one pair of opposite sides are parallel.
Kite
Parallelogram
Square
Trapezoid
A parallelogram with four congruent sides.
Square
Trapezoid
Rectangle
Rhombus
What is the total interior angle of a quadrilateral?
90°
120°
180°
360°
Which of the following is NOT true about the Properties of a Rectangle?
A rectangle has four sides, four vertices and four angles
Opposite sides are parallel
Opposite sides are congruent
Diagonals are perpendicular to each other
The followings are true about the properties of Rhombus, EXCEPT.
Diagonals are congruent
Diagonals bisect each other
Diagonals bisect opposite vertices
Diagonals are perpendicular to each other
Which of the following is TRUE about the diagonals of a square?
Diagonals are not equal
Diagonals bisect adjacent sides
Diagonals bisect consecutive vertices
Diagonals are perpendicular
It is a parallelogram whose diagonals are congruent and perpendicular to each other.
Kite
Rectangle
Rhombus
Square
If a parallelogram has one right angle, then it has four right angles. Which of the following describe this theorem?
Rectangle
Rhombus
Square
Trapezoid
It is the comparison between two numbers or quantities.
Congruence
Similarities
Proportion
Ratio
It is an equation that shows two ratio are equal.
Similarities
Ratio
Proportion
Congruence
Which of the following ratio shows proportion?
4:6 and 10:15
4:6 and 8:12
9:12 and 8:12
9:12 and 10:15
Given the Ratio 2:7 and 20:56. Which of the following are the extreme?
2 and 20
7 and 56
2 and 56
7 and 20
Given the proportion x+36=x4 .
Solve for x.
4
6
12
18
Camille plans to divide a rope 80 meters long into three pieces in the ratio 3:5:8.
What will be the length of each pieces?
5, 20, and 55
10, 25, and 45
15, 30, and 35
15, 25, and 40
The ratio of the angle of a triangle is 3:5:7. Find the measure of each angle.
36°:60°:84°
29°:45°:106°
40°:60°:80°
15°:45°:120°
The ratio of boys to girls in the Mathematics club is 4 to 5. If there are 25 girls in the club, how many boys are there in the club?
10
20
30
40
Refer to the given figure.
TUVW is a quadrilateral.
What is the value of x?
2
4
6
8
Refer to the given figure.
TUVW is a quadrilateral.
What is the measure of ∠W ?
77°
87°
97°
107°
Refer to the given figure.
TUVW is a quadrilateral.
What is the measure of ∠V ?
75°
85°
95°
105°
According to the definition of a kite, "A kite is a quadrilateral with..."
2 pairs of OPPOSITE congruent sides.
2 pairs of CONSECUTIVE congruent sides.
4 congruent sides.
congruent diagonals.
Which of the following statements is False?
BD and AC are perpendicular
BD and AC are congruent
∠A and ∠C are congruent
AD and DC are congruent
Solve for x.
Which of the following is NOT a properties of an Isosceles Trapezoid.
Legs are congruent.
Base angles are congruent
Diagonals are congruent
Consecutive angles are complementary
Refer to the given figure.
Trapezoid ABCD. EF is the midline.
The legs of the given trapezoid are:
AB and CD
AB and DB
BD and CD
AC and BD
Refer to the given figure.
Trapezoid ABCD. EF is the midline.
The base of the given trapezoid are:
AB and DB
AB and CD
BD and CD
AC and BD
Refer to the given figure.
Trapezoid ABCD. EF is the midline.
If AB=10, and CD=20, What is EF?
10
15
20
25
Given Isosceles Trapezoid ABCD.
EF is the midline.
If m∠A=115°, what is m∠B?
35°
75°
115°
135°
In Triangle ΔABC ,
M and N are midpoint of BA and CA respectively.
BM≅ ____
MN
BC
MA
CN
In Triangle ΔABC ,
M and N are midpoint of BA and CA respectively.
BC≅ 2(____)
MN
BC
MA
CN
In Triangle ΔABC ,
M and N are midpoint of BA and CA respectively.
AC≅AN+ ____
MB
AM
NC
MN
In Triangle ΔABC ,
M and N are midpoint of BA and CA respectively.
If BC=36 , then MN= ____
9
18
24
36
In Triangle ΔABC ,
M and N are midpoint of BA and CA respectively.
If AM=10 , then MB= ____
4
5
8
10
If a line is drawn parallel to one side of a triangle and intersects the other two sides in distinct points, then it divides the sides into segments proportionally. Which of the following describe this?
Midline Theorem
Theorem on Triangle
Basic proportional Theorem
Theorem on Parallelogram
Solve for y:
18
36
7.5
20
Solve for x:
2
10
18
20
The following are true about similarity, EXCEPT:
Same shape
The corresponding sides are proportional
Denoted by “ ≅ "
The corresponding angles are congruent
It is the amount of enlargement or reduction needed to get a similar figure from the other.
Similarity Ratio
Scale Factor
Proportion
Ratio
It is the simplest form of the ratio of the lengths of two corresponding sides of similar triangles.
Ratio
Similarity Ratio
Proportion
Scale Factor
In this theorem, the length of the hypotenuse is twice as long as the shorter leg, and the length of the longer leg is 3 times as long as the shorter leg.
30°−60°−90° TriangleTheorem
45°−45°−90° TriangleTheorem
Basic Proportional Theorem
Midline Theorem
In this theorem, the hypotenuse is 2 times the length of the leg.
30°−60°−90° TriangleTheorem
45°−45°−90° TriangleTheorem
Right Triangle Similarity Theorem
AA Similarity Theorem
According to this theorem, If two angles of a triangle are congruent to two angles of another triangle, then the triangles are similar.
AA Similarity Theorem
45°−45°−90° TriangleTheorem
Geometric Means Theorem
SAS Similarity Theorem
This theorem states that, if one angle of a triangle is congruent to one angle of another triangle and the sides that include these angles are proportional, then the two triangles are similar.
AA Similarity Theorem
45°−45°−90° TriangleTheorem
SSS Similarity Theorem
SAS Similarity Theorem
This theorem proves that if the corresponding sides of two triangles are proportional, then to two triangles are similar.
AA Similarity Theorem
ASA Similarity Theorem
SSS Similarity Theorem
SAS Similarity Theorem
Which of the following pair of triangles is not similar?
In Triangle ΔBCN , CA ⊥ BN .
Solve for h:
15 3
12 3
9 3
6 3
In Triangle ΔBCN , CA ⊥ BN .
Solve for x:
6
12
18
24
In Triangle ΔBCN , CA ⊥ BN .
Solve for y:
3
9
18
27
In Triangle ΔBCN , CA ⊥ BN .
Solve for b:
6 3
9 3
12 3
15 3
