a,b,c are even numbers and x,y,z are odd numbers. Which of the following relationships can't be justified at any cost? (a) a×bc=x×y (b) a×bx=yz (c) xyz=ab
A
Only a
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B
Only c
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C
All the three
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D
Only b and c
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Solution
The correct option is D Only b and c
Use the rules that
(a) product of two odd or even numbers are odd and even respectively.
(b) the quotient of the odd number ÷ even number or vice-versa may or may not be strictly odd or even.
a. ab must be a even number and abc may be even number or a fraction or odd number and xy must be a odd number therefore it can be justified in some case.
b. abx is always a fraction or even number and yz is always a odd number therefore it cannot be justified in any case
c.xyz maybe odd number or fraction but ab will always be even. therefore it cannot be justified.
Relationships given in b and c can't be justified at any cost.