A carbohydrate that cannot be split into smaller units by the action of dilute acids. Monosaccharides are classified according to the number of carbon atoms they possess: trioses have three carbon atoms; tetroses, four; pentoses, five; hexoses, six; etc. Each of these is further divided into aldoses and ketoses, depending on whether the molecule contains an aldehyde group (–CHO) or a ketone group (–CO–). For example glucose, having six carbon atoms and an aldehyde group, is an aldohexose whereas fructose is a ketohexose. These aldehyde and ketone groups confer reducing properties on monosaccharides: they can be oxidized to yield sugar acids. They also react with phosphoric acid to produce phosphate esters (e.g. in ATP), which are important in cell metabolism. Monosaccharides can exist as either straight-chain or ring-shaped molecules. They also exhibit optical activity, giving rise to both dextrorotatory and laevorotatory forms.
Monosaccharide
A carbohydrate that cannot be split into smaller units by the action of dilute acids. Monosaccharides are classified according to the number of carbon atoms they possess: trioses have three carbon atoms; tetroses, four; pentoses, five; hexoses, six; etc. Each of these is further divided into aldoses and ketoses, depending on whether the molecule contains an aldehyde group (–CHO) or a ketone group (–CO–). For example glucose, having six carbon atoms and an aldehyde group, is an aldohexose whereas fructose is a ketohexose. These aldehyde and ketone groups confer reducing properties on monosaccharides: they can be oxidized to yield sugar acids. They also react with phosphoric acid to produce phosphate esters (e.g. in ATP), which are important in cell metabolism. Monosaccharides can exist as either straight-chain or ring-shaped molecules (see illustration). They also exhibit optical activity, giving rise to both dextrorotatory and laevorotatory forms.
Monosaccharides
- Greenwich Mean Sidereal Time
- Greenwich Mean Time
- Greenwich meridian
- Greenwich Observatory
- Greenwich sidereal date
- Greenwich Sidereal Time
- Greenwood formula
- Greenwood, Major (1880–1949)
- Green’s function
- Green’s theorem
- Gregorian calendar
- Gregorian telescope
- Gregor, William
- Gregory, Frederick Drew (1941– )
- Gregory I, St (540–604)
- Gregory, James
- Gregory, James (1638–75)
- Gregory of Rimini (c.1300–58)
- Gregory VII, St (1021–85)
- Gregory, William George (1957– )
- Gregory–Newton forward difference formula
- Greibach normal form
- greisen
- Greisen–Zatsephin–Kuzmin limit
- Grelling’s paradox