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SAT Math Practice Question #21739 - SATify | SATify

#21739

number theory

logical reasoning

easy

60 sec

Consider the mathematical statement: 'For every real number $x$ , it is true that $x^{2} \geq x$ .' What would a counterexample to this statement consist of?

A.

a real number $x$ such that $x^{2} < x$

B.

a real number $x$ such that $x^{2} = x$

C.

a real number $x$ such that $x^{2} > x$

D.

an integer $x$ such that $x^{2} < x$

E.

a negative real number $x$