A red car and a blue car started racing towards each other at the same time from point \(A\) and \(B\) respectively, as shown above, where \(AB\) was \(600\) km. long.

Then \(6\) hours later, both cars met up at point \(C\) with constant speeds.

Afterwards, when the blue car reached the destination at point \(A\), the red car was passing point \(D\).

If \(CD\) was \(160\) km. long, how many more hours would the red car take to travel from point \(D\) to the destination \(B\)?

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