Let **ABC** be a triangle with \(∠BCA = 90^ \circ\), and let **D** be the foot of the altitude from **C**. Let **X** be a point in the interior of the segment **CD**. Let **K** be the point on the segment **AX** such that \(BK = BC\). Similarly, let **L** be the point on the segment **BX** such that \(AL=AC\). Let **M** be the point of intersection of **AL** and **BK**.
Show that \(MK = ML\)

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