Suppose that the function $$ f $$ is defined for all real numbers as follows. $$ f(x)=\left\{\begin{array}{ccc}-x^{2}+10 & \text { if } & -4 \leq x

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Suppose that the function $$ f $$ is defined for all real numbers as follows. $$ f(x)=\left\{\begin{array}{ccc}-x^{2}+10 & \text { if } & -4 \leq x<4 \ 6-3 x & \text { if } & x \geq 4\end{array}\right. $$ Graph the function $$ f $$. Then determine whether or not the function is cont

Davies Evans · Accepted Answer

The function $$ f $$ is continuous for all real numbers.

Suppose that the function \( f \) is defined for all real numbers as follows. \[ f(x)=\left\{\begin{array}{ccc}-x^{2}+10 & \text { if } & -4 \leq x<4 \\ 6-3 x & \text { if } & x \geq 4\end{array}\right. \] Graph the function \( f \). Then determine whether or not the function is cont

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Suppose that the function \( f \) is defined for all real numbers as follows. \[ f(x)=\left\{\begin{array}{ccc}-x^{2}+10 & \text { if } & -4 \leq x<4 \\ 6-3 x & \text { if } & x \geq 4\end{array}\right. \] Graph the function \( f \). Then determine whether or not the function is cont

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