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I know that NP-complete problems are the hardest NP problems and every NP problem can be reduced NP-Complete problems in polynomial time. Now, it is said that all NP problems can be solved in Non-deterministic polynomial time, so is it true that ALL NP-COMPLETE PROBLEMS CAN BE SOLVED IN NON-DETERMINISTIC POLYNOMIAL TIME ?

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Yes. All NP problems (Including NP-Complete Problems, since they are a proper subset of NP problems, assuming the current scenario i.e. P !=NP) can be solved in Polynomial Time on a Non-Deterministic Turing Machine.

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