Consider the following two statement: I. Any pair of consistent linear equations in two variables must have unique solutions. II. There do not exist t
Consider the following two statement:
I. Any pair of consistent linear equations in two variables must have unique solutions.
II. There do not exist two consecutive integers, the sum of whose squares is 365.
Then
A. Both I and II are true
B. both I and II are false
C. I is true and II false
D. I is false and II is true.
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Correct Answer - B
Clearly statement 1 is false as they can have infinite solutions statement 2 is also false as `13^(2)+14^(2)=365`
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