Three-toed snake-tooth skink
The three-toed snake-tooth skink (Coeranoscincus reticulatus) is a species of skink in the family Scincidae.
| Three-toed snake-tooth skink | |
|---|---|
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Scientific classification  | |
| Kingdom: | Animalia |
| Phylum: | Chordata |
| Class: | Reptilia |
| Order: | Squamata |
| Family: | Scincidae |
| Genus: | Coeranoscincus |
| Species: | C. reticulatus |
| Binomial name | |
| Coeranoscincus reticulatus (Günther, 1873) | |
It is found only in Australia.
Sources
- Greenlees, M.; Hobson, R.; Shea, G.; Vanderduys, E.; Venz, M.; Wilson, S. (2018). "Coeranoscincus reticulatus". IUCN Red List of Threatened Species. 2018. Retrieved 4 August 2018.CS1 maint: ref=harv (link)
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}
gollark: Anyway, that's the gradient.
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