Respuesta :
Distance Formula:
Let (-6,2) be P1 and (8,10) be P2.[tex]d= \sqrt{( x_{2}-x_{1})^2 +( y_{2}-y_{1})^2 } d= \sqrt{(8-(-6))^2 +( 10-2)^2 } d= \sqrt{(8+6)^2 +( 10-2)^2 } d= \sqrt{(14)^2 +( 8)^2 } d= \sqrt{196 +64 } d= \sqrt{260} d=2 \sqrt{65} [/tex]
Let (-6,2) be P1 and (8,10) be P2.[tex]d= \sqrt{( x_{2}-x_{1})^2 +( y_{2}-y_{1})^2 } d= \sqrt{(8-(-6))^2 +( 10-2)^2 } d= \sqrt{(8+6)^2 +( 10-2)^2 } d= \sqrt{(14)^2 +( 8)^2 } d= \sqrt{196 +64 } d= \sqrt{260} d=2 \sqrt{65} [/tex]
