| Product Number | 6660-3-P6 |
| Synonyms | 2-(4-Carboxy-3-fluorophenyl)-4,4,5,5-tetramethyl-1,3,2-dioxaborolane; 2-Fluoro-4-(4,4,5,5-tetramethyl-1,3,2-dioxaborolan-2-yl)benzoic acid |
| Purity | 98 % |
| CAS | 867256-77-7 |
| MDL Number | MFCD09027284 |
| Molecular Formula | C13H16BFO4 |
| Molecular Weight | 266.08 |
| Units | Price (USD) | Availability | |
|---|---|---|---|
| POA | Contact for Price | Contact for Availability | |
| Bulk | Contact for Price | Contact for Availability |
PN: 6660-3-P6
CAS: 867256-77-7
Molecule Weight: 266.08
Formula: C13H16BFO4
PN: 6660-3-1G
CAS: 1082066-29-2
Molecule Weight: 252.09
Formula: C13H18BFO3
PN: 6660-3-1R
CAS: 1351501-00-2
Molecule Weight: 322.18
Formula: C17H24BFO4
PN: 6H60-1-Y8
CAS: 180516-87-4
Molecule Weight: 248.09
Formula: C13H17BO4
![2-[3-Fluoro-4-(methoxymethyl)phenyl]-4,4,5,5-tetramethyl-1,3,2-dioxaborolane](data:image/png;base64,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)
PN: 6660-3-4L
CAS: 2246867-37-6
Molecule Weight: 266.12
Formula: C14H20BFO3
PN: 6H60-1-63
CAS: 171364-80-0
Molecule Weight: 262.11
Formula: C14H19BO4
PN: 6660-3-1Z
CAS: 1246633-35-1
Molecule Weight: 250.08
Formula: C13H16BFO3
PN: 6760-B-02
CAS: 1150271-74-1
Molecule Weight: 314.99
Formula: C13H17BBrFO2
Melting Point: 289-295 ℃
TSCA: Not listed on TSCA inventory
HTN: 2934.99.3900