Line RT is perpendicular to line WS.
This is because if two lines are parallel, any line drawn perpendicular to one of them will also be perpendicular to the other. In this case, line RT is perpendicular to KV, and hence, it must also be perpendicular to WS since WS is parallel to KV.
One reason to support this answer is the basic geometric property that if two lines are parallel and a third line intersects them, the angles formed on the same side of the third line are equal. Therefore, since WS and KV are parallel, any angles formed by RT on one side of KV will have corresponding congruent angles on the same side of WS, and vice versa. This only happens if RT is perpendicular to WS.
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Line WS is parallel to line KV. Line RT is perpendicular to line KV. Explain the relationship of line RT to line WS. Provide at least one reason to support your answer.
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