Consider the following statement:
For every real number there is a real number such that .
Which one of the following is the negation of this statement?
AFor every real number there is a real number such that .
BFor every real number and every real number , .
CThere is a real number such that there is a real number with .
DThere is a real number such that for every real number , .
EThere is a real number such that for every real number , .
FFor every real number there is a real number such that .
GThere is a real number such that for every real number , .
HThere are real numbers and such that .