select-the-correct-relationship-between-epsilon-and-to-prove-limx85x40displaysty

Question

Select the correct relationship between ϵ\epsilon and δ\delta to prove lim⁡x→−8∣5x∣=40{\displaystyle\lim_{x	o-8}\left|5xight|=40} using the ε−δ\varepsilon-\delta definition of a limit.

Accepted Answer

δ=ε5\delta=\frac{\varepsilon}{5}

Answer

δ=5ϵ\delta=\frac{5}{\epsilon}

Answer

δ=ε+5\delta=\varepsilon+5

Answer

δ=ε\delta=\varepsilon

Select the correct relationship between ϵ\(\epsilon\) and δ\(\delta\) to prove limx→−8∣5x∣=40{\(\displaystyle\)\(\lim\)_{x\(\to\)-8}\(\left\)|5x\(\right\)|=40} using the ε−δ\(\varepsilon\)-\(\delta\) definition of a limit.

Select the correct relationship between $ϵ$ and $δ$ to prove $\lim_{x \to - 8} ∣ 5 x ∣ = 40$ using the $ε - δ$ definition of a limit.