Statement I If 
is a quadratic equation 
such that its roots are 
and 
and 
, then 
, (where 
denotes greater integer function).
Statement II If for any two real numbers 
and 
continuous function 
is such that 
has at least one root lying in 
.
Text Solution
Verified by ExpertsThe correct answer is:
A
Let 
Hence, one root lies in 
and the other lies in 
. 
and 
Therefore, Statement I is true.
Statement II is true and it is a correct explanation of Statement I.
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