In right-angled triangle A B C in which ∠ C=90^∘, if D is the mid-point of B C, prove that A B^2=...

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In right-angled triangle ABC in which ∠ C = 90°, if D is the mid-point of BC, prove that AB² = 4 AD² In right-angled triangle ABC in which ∠ C = 90°, if D is the mid-point of BC, prove that AB² = 4 AD²
In a right angled Triangle ABC angle C=90 ,if D is the mid point of BC prove that AB2= 4AD2-3AC2 In a right angled Triangle ABC angle C=90 ,if D is the mid point of BC prove that AB2= 4AD2-3AC2
If D is the midpoint of BC, prove that AB2 = 4AD2 – 3AC2 If D is the midpoint of BC, prove that AB2 = 4AD2 – 3AC2
In the given figure is a right angle triangle, right angled at C and D is the mid point of BC, prove In the given figure is a right angle triangle, right angled at C and D is the mid point of BC, prove
In a triangle ABC, B=90^@ and D is the mid-oint of BC then prove that AC^2=AD^2+3 CD^2 | 10 | X ... In a triangle ABC, B=90^@ and D is the mid-oint of BC then prove that AC^2=AD^2+3 CD^2 | 10 | X ...
In a triangle `ABC, B=90^@` and `D` is the mid-oint of `BC` then prove that `AC^2=AD^2+3 CD^2` In a triangle `ABC, B=90^@` and `D` is the mid-oint of `BC` then prove that `AC^2=AD^2+3 CD^2`
In figure ABC is a right triangle right angle at C and D is the mid point of BC prove that AB²=4AD²- In figure ABC is a right triangle right angle at C and D is the mid point of BC prove that AB²=4AD²-
ΔABC is an isosceles right angled triangle having ∠C = 90°. If D is any point on AB, then AD2+ BD2 ΔABC is an isosceles right angled triangle having ∠C = 90°. If D is any point on AB, then AD2+ BD2