r + r1 + r3 - r2 = 4R Cos B @EAG

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r + r2 + r3 - r1 = 4R Cos A @EAG r + r2 + r3 - r1 = 4R Cos A @EAG
r + r1 + r2 - r3 = 4R Cos C @EAG r + r1 + r2 - r3 = 4R Cos C @EAG
In ∆ABC, prove that r+r1+r2-r3=4RcosC In ∆ABC, prove that r+r1+r2-r3=4RcosC
Show that r+r3+r1-r2=4RCosB ||properties of Triangles|| Show that r+r3+r1-r2=4RCosB ||properties of Triangles||
r1 + r2 + r3 - r = 4R @EAG r1 + r2 + r3 - r = 4R @EAG
Prove that `r_1+r_2+r_3-r=4R` Prove that `r_1+r_2+r_3-r=4R`
Prove that `r_1+r_2+r_3-r=4R` Prove that `r_1+r_2+r_3-r=4R`
`r + r_3 + r_1 - r_2 =` `r + r_3 + r_1 - r_2 =`