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is $overline{jl}equivoverline{km}$?

Question

is $overline{jl}equivoverline{km}$?

Explanation:

Step1: Calculate the length of $\overline{JL}$

Find the distance between $J(-2)$ and $L(2)$. Use the distance formula on a number - line $d = |x_2 - x_1|$. Here, $d_{JL}=|2-(-2)|=|2 + 2| = 4$.

Step2: Calculate the length of $\overline{KM}$

Find the distance between $K(0)$ and $M(6)$. Using the distance formula on a number - line $d = |x_2 - x_1|$, we have $d_{KM}=|6 - 0|=6$.

Step3: Compare the lengths

Since $d_{JL}=4$ and $d_{KM}=6$, and $4
eq6$, $\overline{JL}
ot\equiv\overline{KM}$.

Answer:

no