Methenamine hippurate (Standard)
Based on 1 Customer Validation
Methenamine (hippurate) (Standard) is the analytical standard of Methenamine (hippurate). This product is intended for research and analytical applications. Methenamine hippurate (Hexamine hippurate) is an orally active urinary antiseptic agent with a wide antibacterial spectrum. Methenamine hippurate is effective against most common urinary tract pathogens.
For research use only. We do not sell to patients.
- Purity: 99.70%
- CAS No.: 5714-73-8
- Formula: C15H21N5O3
- Molecular Weight:319.36
-
Storage:
Please store the product under the recommended conditions in the Certificate of Analysis.
Product Information
The compound is the grade of analytical standard, which is the reference standard supplied assay. It is commonly used in qualitative, quantitative and methodological research experiments in HPLC, GC and MS.
Chemical Information
-
CAS No. 5714-73-8
-
Appearance Solid
-
Molecular Weight 319.36
-
Formula C15H21N5O3
-
Color White to off-white
-
SMILES
O=C(O)CNC(C1=CC=CC=C1)=O.N2(C3)CN4CN3CN(C4)C2
-
Synonyms
Hexamine hippurate (Standard)
-
Shipping
Room temperature in continental US; may vary elsewhere.
-
Storage
Please store the product under the recommended conditions in the Certificate of Analysis.
Purity & Documentation
-
SDS (393 KB)
- English - EN (393 KB)
- Français - FR (393 KB)
- Deutsch - DE (393 KB)
- Norwegian - NO (393 KB)
- Español - ES (393 KB)
- Swedish - SV (393 KB)
- Italian - IT (393 KB)
- Korean - KR (393 KB)
- Portuguese - PT (393 KB)
-
Handling Instructions (2659 KB)
References
[1]. Forbes R, et al. ALternatives To prophylactic Antibiotics for the treatment of Recurrent urinary tract infection in women (ALTAR): study protocol for a multicentre, pragmatic, patient-randomised, non-inferiority trial. Trials. 2018;19(1):616. Published 2018 Nov 9. [Content Brief]
[2]. Gibson GR. A clinical appraisal of methenamine hippurate in urinary tract infections. Med J Aust. 1970;1(4):167‐170. [Content Brief]
Calculators
Concentration (start) × Volume (start) = Concentration (final) × Volume (final)