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ML Aggarwal: Rational Numbers - 5

Q.1. Represent the following rational numbers on the number line.
(i) 11/4
(ii) ML Aggarwal: Rational Numbers - 5
(iii) -9/7
(iv) -2/-5

(i) 11/4

= ML Aggarwal: Rational Numbers - 5
The given rational number on the number line is shown as below:
ML Aggarwal: Rational Numbers - 5

(ii) ML Aggarwal: Rational Numbers - 5

The given rational number on the number line is shown as below
ML Aggarwal: Rational Numbers - 5

(iii) -9/7

= ML Aggarwal: Rational Numbers - 5
The given rational number on the number line is shown as below
ML Aggarwal: Rational Numbers - 5

(iv) -2/-5

= ML Aggarwal: Rational Numbers - 5
We get,
= 2/5
The given rational number on the number line is shown as below
ML Aggarwal: Rational Numbers - 5


Q.2. Write the rational numbers for each point labeled with a letter:
(i) ML Aggarwal: Rational Numbers - 5
(ii) 
ML Aggarwal: Rational Numbers - 5

(i) The rational numbers for each point labeled with a letter are as follows:

A = 3/7
B = 7/7 = 1
C = 8/7 = ML Aggarwal: Rational Numbers - 5
D = 12/7 = ML Aggarwal: Rational Numbers - 5
E = 13/7 = ML Aggarwal: Rational Numbers - 5

(ii) The rational numbers for each point labeled with a letter are as follows:

P = -3/8
Q = -4/8 = -1/2
R =  -7/8
S = -11/8
T = -12/8 = -3/2


Q.3. Find twenty rational numbers between -3/7 and 2/3.

Twenty rational numbers between -3/7 and 2/3  can be calculated as follows:
We know that,
LCM of 7, 3 = 21
Hence,
ML Aggarwal: Rational Numbers - 5
We get,
= -9/21
ML Aggarwal: Rational Numbers - 5
We get,
= 14/21
Now, twenty rational numbers between -9/21 and 14/21 are,
ML Aggarwal: Rational Numbers - 5,
ML Aggarwal: Rational Numbers - 5  ML Aggarwal: Rational Numbers - 5


Q.4. Find six rational numbers between -1/2 and 5/4.

Six rational numbers between -1/2 and 5/4 can be calculated as below
LCM of 2, 4 = 4
ML Aggarwal: Rational Numbers - 5
We get,
= -2/4
Now, six rational numbers between -1/2 and 5/4 are as follows:
ML Aggarwal: Rational Numbers - 5


Q.5. Find three rational numbers between - 2 and - 1.

Three rational numbers between - 2 and - 1 can be calculated as below:
First rational number = 1/2 (-1 - 2)
We get,
= -3/2
Second rational number - 2 and -3/2
= ML Aggarwal: Rational Numbers - 5
= ML Aggarwal: Rational Numbers - 5
We get,
= -7/4
Third rational number between -3/2 and 1
= ML Aggarwal: Rational Numbers - 5
= ML Aggarwal: Rational Numbers - 5
= ML Aggarwal: Rational Numbers - 5
We get,
= -5/4
Therefore, three rational numbers are ML Aggarwal: Rational Numbers - 5.


Q.6. Write ten rational numbers which are greater than 0.

Ten rational numbers which are greater than 0
There can be the finite number of a rational number greater than 1.
Here, we shall take only 10 rational numbers.
The numbers are as follows:
ML Aggarwal: Rational Numbers - 5 etc.


Q.7.  Write five rational numbers which are smaller than - 4.

Five rational numbers which are smaller than - 4
These can be finite number of rational numbers smaller than - 4.
Here, we shall take only 5 rational numbers.
The numbers are as follows:
ML Aggarwal: Rational Numbers - 5, etc.


Q.8. Identify the rational number which is different from the other three. Explain your reasoning ML Aggarwal: Rational Numbers - 5

Given four rational number are,
ML Aggarwal: Rational Numbers - 5
Among the given numbers,
-7/3 is different from the other three numbers.
Because in -7/3 its denominator is less than its numerator.
In other numbers, denominators are greater than their numerators respectively.

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