when proofing the trig. ratios you suppose to start with the isosceles triangle that was done before (saw the video) and the equilateral not a 60 40 90 triangle. Once you start with the equilateral triangle you then break it into two triangles.
@hoseinqadam If there is infinite ways to ultimately reach the correct and true answer, then what makes one way more proper than the other? It's an important question to address in all math procedures (where efficiency is not impacted). Maybe your way is faster, this I do not know for certain. Thanks for the comment!
when proofing the trig. ratios you suppose to start with the isosceles triangle that was done before (saw the video) and the equilateral not a 60 40 90 triangle. Once you start with the equilateral triangle you then break it into two triangles.
hoseinqadam 4 months ago in playlist Grade 12 Math: Trigonometry
@hoseinqadam If there is infinite ways to ultimately reach the correct and true answer, then what makes one way more proper than the other? It's an important question to address in all math procedures (where efficiency is not impacted). Maybe your way is faster, this I do not know for certain. Thanks for the comment!
123MrBee 4 months ago
thanks bro ....... u r the maaaaan
MrDavidato 5 months ago
Thanks for "all the steps" man! d=
bushpilot223 1 year ago