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(1 point) Write a triple integral, including limits of integration, that gives the volume between \( 2 x+3 y+z=3 \) and \( 3

NEED IT ASAP, WILL LEAVE A GREAT REVIEW. SHOW WORK AND HIGHLIGHT THE ANSWER FOR EACH BOX Thanks

(1 point) Write a triple integral, including limits of integration, that gives the volume between \( 2 x+3 y+z=3 \) and \( 3 x+5 y+z=3 \) and above \( x+y \leq 1, x \geq 0, y \geq 0 \) \( \begin{array}{ll}\text { volume }=\int_{a}^{b} \int_{c}^{d} \int_{e}^{f} \mid & d \\ \text { where } a= & , b= \\ c= & , d= \\ e= & \text { and } f=\end{array} \) (Note: values for all answer blanks must be supplied for this problem to be able to check the answers provided.)


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Given, 2x+3y+z=3
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