Can you find the size of angle x? | (Fun Geometry Problem) |

[@STEAMerBear]

Great math! The quadratic formula and the Pythagorean theorem often create some ambiguity between a and x. The unknown angle,x, however, should have begun life as theta to avoid any additional confusion. Duplication is especially hard on students.

[@MathandEngineering]

Yes this is true, even I realized that when I got to that point, that somebody may confuse the x of the Quadratic formula as equal to the value of angle x, I wished I had noticed before I started making the video

[@chalokips7712]

Quite hard but geting something

[@MathandEngineering]

Ok sir, please is there any part you want me to reexplain?

[@noobmota8126]

783cm The calcul I did with my formule did this resulting and solution. A formule I thinked now when watching your explanation...

[@MathandEngineering]

Ok I'm trying to understand what said but I am not sure I understood you correctly, you said you used or formula, and you got 783cm, please which of the length, did you get as 783cm Or are you trying to say that, you used the final result to calculate the area of the big square and you got 783cm²

[@noobmota8126]

@@MathandEngineering THE AREA on 784cm... I did an improvised calcul (formule I developed now) and the solution was 783cm...

[@noobmota8126]

I TOOK THE 81cm2, and I started to do the calculs. And I had 783cm as solution...

[@MathandEngineering]

And there are no digits after the decimal point, you got a perfect 783cm²

[@noobmota8126]

@@MathandEngineering A speed calcul... My formule runs that way. To have an aproximation and some basis near to a speed solution.