in figure, ABC is an isosceles traingle, right angled at C. therefore
a) `AB^2`=`2AC^2`
b) `BC^2`=`2AB^2`
c) `AC^2`=`2AB^2`
d) `AB^2`=`4AC^2`

ABC is an isosceles triangle right angled at C . Prove that AB^(2)=2AC^(2)

ABC is an isosceles right triangle right- angled at C. Prove that AB^(2)=2AC^(2)

ABC is an isosceles right triangle,right-angled at C. Prove that: AB^(2)=2AC^(2).

ABC is a isosceles right angled triangle, right angled at C. prove that AB^(2) = 2AC^(2)

ABC is an isosceles triangle with AC = BC. If AB^2 - 2AC^2 =0, prove that ABC is right triangle.

ABC is an isosceles triangle with AC=BC . If AB^(2)=2AC^(2), prove that ABC is right triangle.

ABC is an isosceles triangle with AB=AC and D is a pooint on AC such that BC^(2)=ACxCD .Prove that BD=BC

ABC is an isosceles triangle with AC=BC .If AB^(2)=2AC^(2) prove that ABC is a right triangle.

A statements of Assertion (A) is followed by a statement of Reason (R ). Mark the correct choice as. Assertion (A): ABC is an isoseles triangle right triangle , right angled at C. Then AB^(2) = 3AC^(2) . Reason (R ): In an isosceles triangle ABC if AC = BC and AB^(2) = 2AC^(2) then angle C = 90^(@) .

In /_\ABC , right angled at B, if AB = 6m and /_BAC=30^@ , find BC^2+AC^2