**Step-by-step explanation: **We are given to **find the size of SR in the right-angled triangle SRQ as displayed in the figure.You are watching: What is the length of ? 9 units 12 units 15 units 18 units**

Since RT is perpendicular to the hypotenuse SQ,** therefore triangle RTQ and SRT are additionally right-angled triangles at edge RTQ and RTS respectively.**

**Also, RQ = 20 units and TQ = 16 units.**

**Using Pythagoras organize in triangle RTQ, us have**

**Now, due to the fact that RT is perpendicular to the hypotenuse that ΔRST, so us get**

**Again, utilizing Pythagoras theorem in right-angled triangle RST, we get**

**Thus, the size of SR is 15 units.**

**Option (C) is CORRECT.See more: I Love You To The Moon And Back Means To Say "To The Moon And Back"**

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