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Step-by-step explanation:
(i)
Here, we have
∠CRQ = ∠CBA = 90°
Thus, RQ ∣∣ AB
Now, In ∆ABC,
Q is the mid-point of AC and QR ∣∣ AB.
Thus, R is the mid-point of BC.
In the same way, P is the midpoint of DC.
Hence,
DP = PC
(ii)
Now, In ∆CDB,
P and R are the mid points of DC and BC respectively.
Since, AC = BD
Then, by mid-point theorem, we get:
PR = 1/2 BD
Now, diagonals of a rectangle are equal.
Therefore putting BD = AC, we get
PR = 1/2 AC
Hope it helps!
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