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I suggest you use a ruler.
Since ( PQ ) is parallel to ( RS ), we can use the properties of similar triangles to find the length of ( SQ ). The segments ( RP ), ( PT ), and ( QT ) are proportional. The total length ( RT ) is ( RP + PT = 6 , \text{cm} + 18 , \text{cm} = 24 , \text{cm} ). Using the proportionality, we have: [ \frac{SQ}{QT} = \frac{RP}{RT} \Rightarrow SQ = QT \cdot \frac{RP}{RT} = 21 \cdot \frac{6}{24} = 5.25 , \text{cm. }] Thus, the length of ( SQ ) is ( 5.25 , \text{cm} ).
In any context, the grasping power of diagram is multifold compared to text
Names can be up to 64 Characters in length. You can find the answer in your text book page AC8 at the top =)