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Online Tests
Mathematics 10th Class English Medium Online Test MCQs With Answers
Question # 1
In a class of frequency distribution 14 - 18, the 18 is:
Choose an answer
Upper class limit
Lower class limit
Class interval
All of these
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Question # 2
W - N = ....................
Choose an answer
∅
{∅}
N
W
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Question # 3
The discriminant of quadratic equation is:
Choose an answer
b
2
-4ac
-b
2
+4ac
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Question # 4
One and only one circle can be drawn through _______ non-collinear collinear points:
Choose an answer
One
Two
Three
Four
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Question # 5
The decimal degrees of 25°30' is:
Choose an answer
25.2°
25.3°
25.4°
25.5°
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Question # 6
The value obtained by reciprocating the mean of the reciprocal of x
1
,x
2
,x
3
..............x
11
observation is called....................
Choose an answer
Geometric mean
Median
Harmonic mean
S.D
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Question # 7
In an equilateral triangle ABC, then side BC is trisected at D then:
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Question # 8
O∩ E = ....................
Choose an answer
∅
O
E
Z
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Question # 9
The ratio of a and b is written as:
Choose an answer
a : : b
a : b
a = b
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Question # 10
Cot 30
o
= ....................
Choose an answer
1/2
√3/2
√3
1/√3
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Question # 11
The difference between upper limit of two consecutive classes is a frequency table is called:
Choose an answer
Class limit
Class interval
Class mark
All of these
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Question # 12
The average pocket money of 30 students is Rs.20/- , The total amount in the class is:
Choose an answer
Rs.20/-
Rs.30/-
Rs.300/-
Rs.600/-
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Question # 13
If the distance between the centres of two circles is equal to the sum of their radii, then the circles will:
Choose an answer
Intersect
Do not intersect
Touch each other externally
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Question # 14
To resolve rational fraction, multiply both sides by:
Choose an answer
H.C.F
An even, number
L.C.M
An odd number
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Question # 15
D° M' S"form of 45.36° is:
Choose an answer
45° 21" 36'
45' 21'° 36"
45° 21' 36''
45'' 21' 36°
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Question # 16
Which of the following is associative law of union?
Choose an answer
A∪ (B ∪ C) = (A∪ B)∪ C
A∩ (B∩C)= (A∩B)∩C
A∪ (B∩ C) = ( A∪ B)∩ (A∪ C)
A∩(B∪ C) = (A∩B)∪(A∩C)
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