To reduce a rational number to its standard form, we divide its numerator and denominator by their
(a) LCM (b) HCF (c) product (d) multiple
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Solution:-
(b) HCF
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Practice each question, then open the answer or worked solution.
To reduce a rational number to its standard form, we divide its numerator and denominator by their
(a) LCM (b) HCF (c) product (d) multiple
Solution:-
(b) HCF
Which is greater number in the following:
(a) -½ (b) 0 (c) ½ (d) -2
Solution:-
(c) ½
In Questions 13 to 46, fill in the blanks to make the statements true.
–(3/8) is a rational number.
Solution:-
–(3/8) is a negative rational number.
1 is a rational number.
Solution:-
1 is a positive rational number
The standard form of (-8/-36) is .
Solution:-
The standard form of (-8/-36) is 2/9.
-8/-36 = 8/36
So, HCF of 8 and 36 is 4
Then, divide both numerator and denominator by 4.
= 8/36
= 2/9
The standard form of 18/-24 is
Solution:-
The standard form of 18/-24 is -3/4.
So, HCF of 18 and -24 is 6
Then, divide both numerator and denominator by 6.
= 18/-24
= 3/-4
Now, multiplying -1 to both numerator and denominator.
= (3 × -1)/(-4 × -1)
= -3/4
On a number line, -½ is to the ______ of zero (0).
Solution:-
On a number line, -½ is to the left of zero (0).
On a number line, rational number present to the left of the zero (0) are negative rational numbers and rational numbers present to the right of the zero (0) are positive rational numbers.
On a number line, 4/3 is to the of zero (0).
Solution:-
On a number line, 4/3 is to the right of zero (0).
On a number line, rational number present to the left of the zero (0) are negative rational numbers and rational numbers present to the right of the zero (0) are positive rational numbers.
-½ is than 1/5.
Solution:-
-½ is smaller than 1/5.
-3/5 is than 0.
Solution:-
-3/5 is smaller than 0.