3.1.1 exchange surfaces Flashcards
which organisms require specialised exchange surfaces
larger organisms with more than 2 layers of cells
which 3 factors affect the need for an exchange system
- size
- surface area to volume ratio
- level of activity
why do small organisms (eg. unicellular) not require exchange surfaces
- cytoplasm is close to the environment
- diffusion supplys enough oxygen/nutrients
small organisms: surface area to volume ratio
- small surface area & small volume
- surface area large compared to volume (large surface area to volume ratio)
larger organisms: surface area to volume ratio
- large surface area & larger volume
- as size increases, volume increases quicker than surfac area
- surface area is small compared to volume (small surface area to volume ratio)
examples of organisms adopting a different to increase surface area
- eg. flatworm has thin & flat body = larger SA:V ratio
features of efficient exchange surface
- increased SA eg. root hair cells
- thin layer eg. alveoli
- good blood supply/ventilation to maintain gradient eg. gills
example of large SA - root hair cells
- cells on plants grow into long ‘hairs’
- gives roots large SA
- helps increase rate of absorption of water by osmosis & mineral ions by active transport
example of efficient exchange surface - alveoli
- thin
- each alveolus made from thin, flat cells = alveolar epithelium
- O2 diffuses out of alveolar space into blood & CO2 diffuses opposite way
- thin alveolar epithelium decreases diffusion distance = increases rate - good blood supply & ventilation
- surrounded by large capillary network
- each alveolus has own blood supply = blood constantly takes O2 away & brings more CO2
- lungs are ventilated = maintain concentration gradient
example of efficient exchange surface - fish gills
good blood supply & ventilated
- oxygen & carbon dioxide exchange between blood & water
- gills contain large network of capillaries = well supplied with blood
- well ventilated (fresh water constantly passes over) = maintain concentration gradient