QUESTION IMAGE
Question
- find jl. jl = ____
Step1: Set up equation by equal - side property
Since $MN$ is a mid - segment and $JK = ML$, we can set up the equation $5r - 16=4r + 34$.
$5r-4r=34 + 16$
Step2: Solve for $r$
$r=50$
Step3: Find the length of $JL$
First, find the length of $ML = 4r+34$. Substitute $r = 50$ into $4r + 34$.
$ML=4\times50+34=200 + 34=234$
Since $JL=2ML$ (by the mid - segment theorem), $JL = 2\times234 = 468$
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$468$