![](data:image/png;base64,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)
http://tjconcord.com.cn/En/Index.html
HPLC Solvents
-
Acetic Acid
-
Acetonitrile, HPLC, ACS, 4x4 Liter, 8002H-04, $618
-
n-Butanol
-
tert-Butanol
-
Dichloromethane
-
Cyclohexane
-
Ethanol
-
Ethyl acetate
-
n-Heptane
-
n-Hexane
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Isooctane
-
Methanol
-
1-Propanol
-
2-Propanol
-
Tetrahydrofuran
-
Other HPLC solvents
Karl Fisher Reagents
Coulometric Karl Fischer Reagents
Columetric One-component Karl Fischer Reagent
Volumetric Two-component Karl Fischer Reagent