Please..........
Solve the problem .
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Bhawna369:
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Answered by
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Here, we have,
(BC) ^2 = AC * CD.
Or, BC * BC = AC * CD.
Or, AC/BC = BC/CD.
Now,.. We clearly can say that,
angle ACB = angle BCD.
Thus, triangle ABC is similar to triangle BCD, by SAS axiom of similar triangles.
Thus, we get that in similar triangles the ratio of sides is equal.
So, AB/AC = BD/BC
But it is given that AB = AC.
Thus, BD/BC = 1.
So, BD = BC
Hence proved,.
Hope this helps,.
If helps, please mark it as brainliest ^_^
Answered by
2
hey mates your answer is here
Here, we have,
(BC) ^2 = AC * CD.
Or, BC * BC = AC * CD.
Or, AC/BC = BC/CD.
Now,.. We clearly can say that,
angle ACB = angle BCD.
Thus, triangle ABC is similar to triangle BCD, by SAS axiom of similar triangles.
Thus, we get that in similar triangles the ratio of sides is equal.
So, AB/AC = BD/BC
But it is given that AB = AC.
Thus, BD/BC = 1.
So, BD = BC
Hence proved,.
may be it's helpful for you
please mark me as brainliest ✌️
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