Can you solve for this angle, only using basic geometry, so no trigonometry?
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- čas přidán 17. 10. 2023
- Can you solve for this angle, only using basic geometry, so no trigonometry?
#maths
#mathematics
#math
#mathpuzzles #geometry
"Correction: 00:09 The two blue single line hash marks indicate the two lines are of same length. They should have been drawn orthgonal to side of the triangle."
The thumbnail is misleading because the markings for the sides being the same is basically invisible
I've put in a new thumbnail
30 degree
= Shift of all the best for the text of the day of people make it at what appears to do in evening
how could you tell the triangles are congruent?
As stated in the video, it's Side-Angle-Side. Short sides equal (given in question), long sides equal, angle in between are both 20 degrees. You may want to read up on the 5 congruent triangle conditions:
SSS (Side-Side-Side)
SAS (Side-Angle-Side)
ASA (Angle-Side-Angle)
AAS (Angle-Angle-Side)
RHS (Right angle-Hypotenuse-Side).
@@MindMathEnigmas You didn't make clear that the lines with the blue dash have equal length.
@get-the-joke You can read about meaning of hash mark here: en.wikipedia.org/wiki/Hatch_mark or mathbitsnotebook.com/Geometry/BasicTerms/BTnotation2.html
@@MindMathEnigmas At least make the hatch marks orthogonal to the sides as they usually are, better also mention their meaning to avoid confusion.
@@get-the-jokebruh
Draw a regular nonagon. It is so easy to see the result.
Exactly my thought. And then expand the marked length at the right side into an equilateral triangle pointing downwards.
60'/2 = 30'
Oh, I found it 20. I think you should entitle the corners I dont know how to explain how I found 20
It’s 30
Should be easy, call the angle alpha, etc, the supplementary one would be 180-alpha, and use the fact that the sum of the angles in each triangle is 180, I'm guessing that should yield something for alpha...
You 're so wrong.🙄