Let $f ( x ) = \left\{ \begin{array} { c c } \frac { x } { 3 } & x < - 3 \\x + 2 & x > - 3\end{array} \right.$ Then ƒ is continuous at -3 if ƒ(-3) is defined as

Question

Let $f ( x ) = \left\{ \begin{array} { c c } 
\frac { x } { 3 } & x < - 3 \
x + 2 & x > - 3
\end{array} \right.$ Then ƒ is continuous at -3 if ƒ(-3) is defined as

A)-4
B)-3
C)-2
D)-1
E)0

Quizplus · Accepted Answer

The Answer of Let $f ( x ) = \left\{ \begin{array} { c c } 
\frac { x } { 3 } & x < - 3 \
x + 2 & x > - 3
\end{array} \right.$ Then ƒ is continuous at -3 if ƒ(-3) is defined as

A)-4
B)-3
C)-2
D)-1
E)0

Let f(x)={x3x<−3x+2x>−3f ( x ) = \left\{ \begin{array} { c c } \frac { x } { 3 } & x < - 3 \\x + 2 & x > - 3\end{array} \right.f(x)={3x​x+2​x<−3x>−3​

Let $f ( x ) = \left\{ \begin{array} { c c } \frac { x } { 3 } & x < - 3 \\x + 2 & x > - 3\end{array} \right.$