if the figure AC is equal to BD the prove that a b is equal to CD
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In the figure, we given AC=BD
So, AC=BD (given)
AB+BC = (i)
BC+CD. = (ii)
Add eq. (i) & (ii)
AC=BD
Hence, Proved
0R
AB+BC = BC+CD
In this BC cut From BC
Then AB=CD
its proved.
So, AC=BD (given)
AB+BC = (i)
BC+CD. = (ii)
Add eq. (i) & (ii)
AC=BD
Hence, Proved
0R
AB+BC = BC+CD
In this BC cut From BC
Then AB=CD
its proved.
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