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M. 11 Triangie Proportionality Theorem 6WA Find 5T. ST= Submit

M. 1111 Triangie Proportionality Theorem 66WA\newlineFind 5T 5 T .\newlineST= S T= \newlineSubmit

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Q. M. 1111 Triangie Proportionality Theorem 66WA\newlineFind 5T 5 T .\newlineST= S T= \newlineSubmit
  1. Identify Theorem: Identify the Triangle Proportionality Theorem which states that if a line is parallel to one side of a triangle and intersects the other two sides, then it divides those sides proportionally.
  2. Assume Values: Since no specific values are given, assume that the theorem applies directly to the values of STST and 5T5T. Let's denote the proportionality constant as kk, so ST=kST = k and 5T=5k5T = 5k.
  3. Find 5T5T: To find the value of 5T5T, we need to know the value of STST or the proportionality constant kk. However, no additional information is provided to determine kk.

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