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Answer:
24 because of YW and ZV are Parallel.
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Given : A triangle XZV and line YW || ZV , XY = 30 , XZ = 45 , WV = 12
To find : Length of XW
Solution:
YW ║ ZV
=> ∠XYW =- ∠XZV
& ∠XWV = ∠XVZ
ΔXYW & ΔXZV
∠X = ∠X ( common)
∠XYW =- ∠XZV
∠XWV = ∠XVZ
using AAA
ΔXYW ≈ ΔXZV ( triangle are similar _
=> XY/XZ = XW/XV
=> 30/45 = XW/(XW + 12)
=> 2/3 = XW/(XW + 12)
=> 2XW + 24 = 3XW
=> XW = 24
Length of XW = 24
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