What is the length of diameter RT below?
@phi
I think the product of the segments are equal to each other. See http://www.mathwarehouse.com/geometry/circle/product-segments-chords.php can you write down the equation you get if you use this theorem?
no, i still don't get it
Did you look at the site? what does it show? It shows two lines (chords) crossing. it labels the parts of the chords A,B,C and D can you match that picture with your problem ?
okay so for my problem, i'd be multiplying \[R \times T \times S \times U\] ?
i mean = S x U
look at the site more closely. the A,B,C,D are the lengths of the 2 parts of each chord. Read the write up of the theorem. They are trying to explain it.
i got 11
@phi
I did not work out the answer. Can you write down how you use the theorem for your problem?
\[RV \times VT = SV \times VU\]
yes, but put in the numbers. (you know 3 of them)
\[RV \times 3= 6 \times 4\]
ok, and if you simplify you get 3 * RV= 24 divide both sides by 3 RV= 24/3 RV=8 the diameter is RV+VT= 8+3= 11 good job.
thank you!!
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