Find the limit $L$ for the given function $f$, the point $x _ { 0 }$, and the positive number $\varepsilon$. Then find a number $\delta 0$ such that, for all $x _ { t } 0

Question

Find the limit $L$ for the given function $f$, the point $x _ { 0 }$, and the positive number $\varepsilon$. Then find a number $\delta > 0$ such that, for all $x _ { t } 0 < \left| x - x _ { 0 } \right| < \delta \Rightarrow | f ( x ) - L | < \varepsilon$.
-f(x) = 3x - 2, L = 1, x0 = 1, and $\varepsilon$ = 0.01
A) 0.003333
B) 0.001667
C) 0.006667
D) 0.01

Quizplus · Accepted Answer

The Answer of  Find the limit $L$ for the given function $f$, the point $x _ { 0 }$, and the positive number $\varepsilon$. Then find a number $\delta > 0$ such that, for all $x _ { t } 0 < \left| x - x _ { 0 } \right| < \delta \Rightarrow | f ( x ) - L | < \varepsilon$.
-f(x) = 3x - 2, L = 1, x0 = 1, and $\varepsilon$ = 0.01
A) 0.003333
B) 0.001667
C) 0.006667
D) 0.01

Find the Limit LLL For the Given Function fff , the Point x0x _ { 0 }x0​

Find the Limit $L$ For the Given Function $f$ , the Point $x _ { 0 }$