on a common hypotenuse AB,two right triangles ACB & ADB are situated on opposite sides . prove that angle BAC = angle BDC
Answers
Answered by
73
Given ,
ACB and ADB are two right triangles
To Prove,
<BAC=<BDC
<Proof,
<C + <D = 90° + 90°
= 180°
Therefore ADBC is a Cyclic Quadrilateral
<BAC and <BDC are made by the same arc BC
Therefore,
<BAC=<BDC
Hence Proved
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Please mark the answer as brain list answer to
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ACB and ADB are two right triangles
To Prove,
<BAC=<BDC
<Proof,
<C + <D = 90° + 90°
= 180°
Therefore ADBC is a Cyclic Quadrilateral
<BAC and <BDC are made by the same arc BC
Therefore,
<BAC=<BDC
Hence Proved
......
@@.
.....
@@ @@ @@ @@ @@ @@ @@ @@ @@ @@ @@ @@ @@ @@
Please mark the answer as brain list answer to
@.......
........
@@ @@ @@ @@ @@ @@ @@ @@
Answered by
4
Answer:
hello
Step-by-step explanation:
Given ,
ACB and ADB are two right triangles
To Prove,
<BAC=<BDC
<Proof,
<C + <D = 90° + 90°
= 180°
Therefore ADBC is a Cyclic Quadrilateral
<BAC and <BDC are made by the same arc BC
Therefore,
<BAC=<BDC
Hence Proved
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