Bunodactis

Bunodactis is a genus of sea anemones in the family Actiniidae.

Bunodactis
Bunodactis reynaudi
Scientific classification
Kingdom: Animalia
Phylum: Cnidaria
Class: Anthozoa
Order: Actiniaria
Family: Actiniidae
Genus: Bunodactis
Verril, 1899
Species

See text

Species

Species in the genus include:[1]

  • Bunodactis altifossa (Lager, 1911)
  • Bunodactis aucklandica Carlgren, 1927
  • Bunodactis bunodiformis (Hertwig, 1882)
  • Bunodactis chrysobathys Parry, 1951
  • Bunodactis conica (McMurrich, 1904)
  • Bunodactis curacaoensis Pax, 1924
  • Bunodactis elongata (McMurrich, 1904)
  • Bunodactis glandulosa (Otto, 1823)
  • Bunodactis hermaphroditica Carlgren, 1959
  • Bunodactis inornata (Stimpson, 1856)
  • Bunodactis maculosa Carlgren, 1954
  • Bunodactis mortenseni (Carlgren, 1924)
  • Bunodactis nikobarica Carlgren, 1928
  • Bunodactis octoradiata (Carlgren, 1899)
  • Bunodactis patagoniensis (Carlgren, 1899)
  • Bunodactis reynaudi (Milne Edwards, 1857)
  • Bunodactis rubripunctata (Grube, 1840)
  • Bunodactis rubrofusca Carlgren, 1924
  • Bunodactis spetsbergensis (Carlgren, 1902)
gollark: Take two of the points, subtract one's Y coordinate from the other one's Y coordinate, and do the same for the X coordinates, and divide the difference in Y coords by the difference in X coords.
gollark: <@379441093558927391> I'm assuming that what you want to do is find the equation of the straight line going through those points. So to do that you need the gradient.
gollark: <@379441093558927391>
gollark: Once you have the gradient you just need to work out the y intercept, so put that into the straight line equation (y = mx + c), substitute in the x and y from one of the points, solve for c (y intercept), and you're done.
gollark: =tex m = \frac{y_2-y_1}{x_2-x_1}

References


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