Use the graph of the function $$ f $$ shown to the right to answer parts (a)-( $$ \mathbf{n}) $$. (b) Find $$ f(6) $$ and $$ f(0) $$. $$ f(6)=6 $$ $$ f(0)=-3 $$ (c) Is $$ f(2) $$ positive or negative? Negative Positive (d) Is $$ f(-7) $$ positive or negative? Negative

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- $$ f(6) = 6 $$ - $$ f(0) = -3 $$ - $$ f(2) $$ is negative. - $$ f(-7) $$ is negative. To answer parts (b) through (d) based on the graph of the function $$ f $$: (b) You have already provided the values: - $$ f(6) = 6 $$ - $$ f(0) = -3 $$ (c) To determine whether $$ f(2) $$ is positive or negative, you would look at the value of the function at $$ x = 2 $$ on the graph. If the graph is above the x-axis at this point, then $$ f(2) $$ is positive; if it is below, then $$ f(2) $$ is negative. Since you indicated that $$ f(2) $$ is negative, we can conclude that $$ f(2) < 0 $$. (d) Similarly, for $$ f(-7) $$, you would check the value of the function at $$ x = -7 $$ on the graph. If the graph is below the x-axis at this point, then $$ f(-7) $$ is negative. Since you indicated that $$ f(-7) $$ is negative, we can conclude that $$ f(-7) < 0 $$. In summary: - $$ f(6) = 6 $$ - $$ f(0) = -3 $$ - $$ f(2) $$ is negative. - $$ f(-7) $$ is negative.

Use the graph of the function \( f \) shown to the right to answer parts (a)-( \( \mathbf{n}) \). (b) Find \( f(6) \) and \( f(0) \). \( f(6)=6 \) \( f(0)=-3 \) (c) Is \( f(2) \) positive or negative? Negative Positive (d) Is \( f(-7) \) positive or negative? Negative

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Use the graph of the function \( f \) shown to the right to answer parts (a)-( \( \mathbf{n}) \). (b) Find \( f(6) \) and \( f(0) \). \( f(6)=6 \) \( f(0)=-3 \) (c) Is \( f(2) \) positive or negative? Negative Positive (d) Is \( f(-7) \) positive or negative? Negative

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