Can someone solve this using axial symmetry ?
G GtrX New member Joined Oct 30, 2020 Messages 7 Oct 30, 2020 #1 Can someone solve this using axial symmetry ?
D Deleted member 4993 Guest Oct 30, 2020 #2 GtrX said: View attachment 22721 Can someone solve this using axial symmetry ? Click to expand... Please define axial symmetry.
GtrX said: View attachment 22721 Can someone solve this using axial symmetry ? Click to expand... Please define axial symmetry.
skeeter Elite Member Joined Dec 15, 2005 Messages 3,216 Oct 30, 2020 #4 Angle bisector theorem says [MATH]\dfrac{AC}{AB} = \dfrac{1}{\sqrt{2}}[/MATH] if that helps ... I used the sine law to determine a solution. Sorry.
Angle bisector theorem says [MATH]\dfrac{AC}{AB} = \dfrac{1}{\sqrt{2}}[/MATH] if that helps ... I used the sine law to determine a solution. Sorry.
Dr.Peterson Elite Member Joined Nov 12, 2017 Messages 16,606 Oct 30, 2020 #5 Reflect point C over line AK to C'. Then think about triangle BC'K.
G GtrX New member Joined Oct 30, 2020 Messages 7 Nov 2, 2020 #6 Dr.Peterson said: Reflect point C over line AK to C'. Then think about triangle BC'K. Click to expand... Attachments unknown (1).png 56.6 KB · Views: 2
Dr.Peterson said: Reflect point C over line AK to C'. Then think about triangle BC'K. Click to expand...
G GtrX New member Joined Oct 30, 2020 Messages 7 Nov 2, 2020 #7 Dr.Peterson said: Reflect point C over line AK to C'. Then think about triangle BC'K. Click to expand... thanks
Dr.Peterson said: Reflect point C over line AK to C'. Then think about triangle BC'K. Click to expand... thanks