Euclidean geometry differs from spherical geometry because Euclidean Geometry are known to make use of a plane to be able to set points and lines, but Spherical Geometry are known to make use of spheres to set up points and great circles.
Note also that in spherical geometry, angles are said to be defined between great circles.
<h3>How does Euclidean geometry differ from other type of geometry?</h3>
Euclidean geometry is one that seeks to know more the geometry of flat, as well as two-dimensional spaces. But non-Euclidean geometry are known to often studies curved, instead of flat, surfaces.
Therefore, Euclidean geometry differs from spherical geometry because Euclidean Geometry are known to make use of a plane to be able to set points and lines, but Spherical Geometry are known to make use of spheres to set up points and great circles.
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Answer:
it should be d sorry if I get it wrong
Step-by-step explanation:
We can assume that it is aline
y=mx+b
m=slope
b=yintercpt
if you have th epoints (x1,y1) and (x2,y2)
slope=(y2-y1)/(x2-x1)
pick any 2 points
(1,2) and (2,5)
slope=(5-2)/(2-1)=3/1=3
y=3x+b
solve for b
sub a points
(x,y)
(0,-1)
-1=3(0)+b
-1=0+b
-1=b
the equation is y=3x-1
or infunction form
f(x)=3x-1
