Γεια σας κ παλι ειμαι στην διαδικασια στρωσιματος κ εβαλα την αμμωνια μου κανονικα στο ενυδρειο για 75 λιτρα περιπου 13-15 σταγονες μετα απο 2 ωρες περιπου εκανα το τεστ k μου βγηκε το τριτο στην σειρα δηλαδη ελαφρυ πρασινο ποση αμμωνια εχω? Δεν πολυκαταλαβα
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)
ο πινακας ειναι αυτος.. Προσπαθω τοση ωρα να ανεβασω την εικονα απο τον πινακα της σερα για αμμωνια αλλα δεν μπορω. Πως μπορω να ανεβασω εικονες?
Περιλαμβάνει
1. Ένα μπουκαλάκι 15ml με τον αριθμό
1 2. Ένα μπουκαλάκι 15ml με τον αριθμό
2 3. Ένα μπουκαλάκι 15ml με τον αριθμό
3 4. Ένα χρωματικό διάγραμμα
Διαβαθμίσεις mg/lt
a)
0
0.5
1
5
10