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Online Tests
Mathematics 9th Class English Medium Unit 17 Online Test MCQs With Answers
Question # 1
__________ congruent triangles can be made by joining the mid-points of the sides of a triangle:
Choose an answer
Three
Four
Five
Two
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Question # 2
The______ altitude of an isosceles triangle are congruent:
Choose an answer
Two
Three
Four
None
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Question # 3
The diagonals of a parallelogram _______ each other:
Choose an answer
Bisect
Trisect
Bisect at right angle
None of these
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Question # 4
The medians of a triangle cut each other in the ratio_____________:
Choose an answer
1:4
1:3
1:2
1:1
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Question # 5
The point of concurrency of the three altitudes of a triangle is called:
Choose an answer
Centroid
Orthocenter
Circumcentre
Incentre
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Question # 6
A point equidistant from the end points of a line-segment is on its___________:
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Bisector
Right-bisector
Perpendicular
Median
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Question # 7
___________ Congruent triangles can be made by joining, the mid-points of the sides of a triangle:
Choose an answer
Three
Four
Five
Two
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Question # 8
The right bisectors of triangle are___________:
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Concurrent
Non-concurrent
Collinear
Non-collinear
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Question # 9
The medians of a triangle are:
Choose an answer
1
2
3
4
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Question # 10
The right bisectors of the sides of _________ triangle intersect each other inside the triangle:
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Obtuse angled
Acute angled
Right angled
Equilateral
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Question # 11
One angle on the base of an isosceles triangle is 30° what is the measure of its vertical angle:
Choose an answer
30°
60°
90°
120°
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Question # 12
If the three altitudes of a triangle are congruent, then the triangle is ______:
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Equilateral
Right angled
Isosceles
Acute angled
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Question # 13
If two medians of a triangle are congruent then the triangle will be:
Choose an answer
Isoceles
Eqilateral
Right angled
Acuted angled
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Question # 14
If a line is too small or too big a ________ scale may be use:
Choose an answer
Suitable
Unsuitable
Inapplicable
Undesirable
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Question # 15
The point of concurrency of three perpendicular bisector of triangle is alled__________:
Choose an answer
Orthocenter
Centrroid
Incenter
Circumcenter
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