tommyewall34
31.05.2021 •
Mathematics
Which of the following resulted from the Euclidean postulate below?
Through a given point not on a given line, there is exactly one line parallel to
the given line.
A. The discovery of hyperbolic geometry
B. The discovery of perpendicular lines
C. The discovery of non-Euclidean geometry
D. The discovery of the complex coordinate plane
Solved
Show answers
More tips
- A Animals and plants What Do Terriers Eat?...
- F Food and Cooking Discover the Benefits and Properties of Dates...
- C Computers and Internet Dynamically Assigned IP Address: What Is It and How Does It Work?...
- S Style and Beauty How to Get Rid of Acne: Scientifically Proven Methods...
- H Health and Medicine Simple Ways to Lower Cholesterol in the Blood: Tips and Tricks...
- O Other How to Choose the Best Answer to Your Question on The Grand Question ?...
- L Leisure and Entertainment History of International Women s Day: When Did the Celebration of March 8th Begin?...
- S Style and Beauty Intimate Haircut: The Reasons, Popularity, and Risks...
- A Art and Culture When Will Eurovision 2011 Take Place?...
- S Style and Beauty How to Choose the Perfect Hair Straightener?...
Answers on questions: Mathematics
- M Mathematics How do you graph f(x)= |x-2|+5...
- M Mathematics The authors of a paper presented detailed case studies to medical students and to faculty at medical schools. Each participant was asked to provide a diagnosis in the...
- M Mathematics What is this answer PLEASE HELP...
- B Business Assume that john and tina show up to a publicly funded office occupied by the incumbent that they are trying to unseat. they decide to do a silent protest where they...
- M Mathematics Hi! I really need help with this!the volume of a cuboid is 10.4cm^3, calculate its base area given that its height is 1.2cm.Thanks...
Ответ:
C
Step-by-step explanation:
The discovery of non euclidean
Ответ:
(1,2)...x1 = 1 and y1 = 2
(5,-2)..x2 = 5 and y2 = -2
now we sub and solve
m = (1 + 5) / 2 , (2 - 2) / 2
m = 6/2 , 0/2
m = (3,0) <==