8th Grade > Mathematics
RATIONAL NUMBERS MCQs
Total Questions : 54
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Answer: Option A. -> 0
:
A
Natural numbers startfrom 1 and goes on as2, 3, 4, ...
310=0.3and710=0.7
Thus, there areno natural numbers between 0.3 and0.7.
:
A
Natural numbers startfrom 1 and goes on as2, 3, 4, ...
310=0.3and710=0.7
Thus, there areno natural numbers between 0.3 and0.7.
Answer: Option A. -> True
:
A
All real numbers can be represented on a number line and rational numbers are also real numbers. Thus rational numbers can also be represented on the number line.
:
A
All real numbers can be represented on a number line and rational numbers are also real numbers. Thus rational numbers can also be represented on the number line.
Answer: Option D. -> ₹13600
:
D
Raju's total monthly income = ₹ 34000
Raju’s expenses on food = 14×34000
= ₹ 8500
Moneyleft with Raju = 34000 - 8500
= ₹ 25500
House rent = 310×25500
= ₹ 7650
Now, money left with Raju =25500–7650
= ₹ 17850
Children's education = 521×17850
= ₹ 4250
Money left with Raju = 17850 – 4250
= ₹13600
:
D
Raju's total monthly income = ₹ 34000
Raju’s expenses on food = 14×34000
= ₹ 8500
Moneyleft with Raju = 34000 - 8500
= ₹ 25500
House rent = 310×25500
= ₹ 7650
Now, money left with Raju =25500–7650
= ₹ 17850
Children's education = 521×17850
= ₹ 4250
Money left with Raju = 17850 – 4250
= ₹13600
Answer: Option C. -> 7
:
C
Reciprocal of 1166=6611
⇒76×6611=7×1111=7
:
C
Reciprocal of 1166=6611
⇒76×6611=7×1111=7
Answer: Option A. -> commutative
:
A
The addition of rational numbers can be done in any order and the result remains the same. This is called commutative property.
E.g: 2 + 3 = 3 + 2
:
A
The addition of rational numbers can be done in any order and the result remains the same. This is called commutative property.
E.g: 2 + 3 = 3 + 2
Answer: Option B. -> 43
:
B
In the fractions13 and53, the denominators are same.
So, considering numerator values, we can find the required rational number.
4 lies between 1 and 5.
So, keep 4 in the numerator and keep the same denominator as it is.
The required rational number is43.
:
B
In the fractions13 and53, the denominators are same.
So, considering numerator values, we can find the required rational number.
4 lies between 1 and 5.
So, keep 4 in the numerator and keep the same denominator as it is.
The required rational number is43.
Answer: Option A. -> −4
:
A
−12x=3
⇒−123=x
Or
x=−4
:
A
−12x=3
⇒−123=x
Or
x=−4
Answer: Option A. -> 132
:
A
Rational numbers can be compared by making their denominators equal.
Here,we need to compare allgiven rational numbers254,223,132,152,172 and 81.
We know LCM of 1, 2, 3 and 4, i.e., the denominators of the above fractions, is 12.
Converting all the above fractions into like fractions, we get
254=25×34×3=7512
223=22×43×4=8812
132=13×62×6=7812
152=15×62×6=9012
172=17×62×6=10212
8=81=8×121×12=9612
Arranging these fractions in an ascending order, we have
7512,7812,8812,9012,9612,10212
Thus, 132 liesbetween254 and 223.
:
A
Rational numbers can be compared by making their denominators equal.
Here,we need to compare allgiven rational numbers254,223,132,152,172 and 81.
We know LCM of 1, 2, 3 and 4, i.e., the denominators of the above fractions, is 12.
Converting all the above fractions into like fractions, we get
254=25×34×3=7512
223=22×43×4=8812
132=13×62×6=7812
152=15×62×6=9012
172=17×62×6=10212
8=81=8×121×12=9612
Arranging these fractions in an ascending order, we have
7512,7812,8812,9012,9612,10212
Thus, 132 liesbetween254 and 223.
:
There are only 4 natural numbers between 15 and20 which are 16, 17, 18 and 19.
:
Multiplication of any number with its reciprocal results in 1.
For example,25×52=1