ad is the median of an isoscelos triangle abc in which AB=AC prove that ∆abd~ to ∆acd
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In ∆abd &∆adc
•Ab=AC(given)
•Angle b=angle c(angles opp. To equal sides are always equal)
•Bd=cd(ad is median)
By SSA congruence rule
∆abd~∆adc
•Ab=AC(given)
•Angle b=angle c(angles opp. To equal sides are always equal)
•Bd=cd(ad is median)
By SSA congruence rule
∆abd~∆adc
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In triangle abd and triangle acd,
1. AB=AC(sides of an isosceles triangle)
2. BD=DC(since AD bisects BC)
3. AD is common to both triangles.
Thus, triangle ABD~triangle ACD(by, S. S. S)
1. AB=AC(sides of an isosceles triangle)
2. BD=DC(since AD bisects BC)
3. AD is common to both triangles.
Thus, triangle ABD~triangle ACD(by, S. S. S)
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