Pant $3$ or $3$

First, construct a slope field for the given differential equation. Then sketch the solution curve corresponding to the given initial condition. Finally, use this solution curve to estimate the desired value of the solution $y(x).$

$y^{\text{'}}=3y-x$;$y(4)=0$;$y(-4)=$

Construct a slope field for the given differential equation. Choose the correct graph below.

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Sketch the solution curve for the initial condition $y(4)=0.$ Choose the correct graph below.

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Use the solution curve to estimate $y(-4).$

$y(-4)=$

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$($Round to the nearest tenth as needed.$)$