Evaluate the integral by making an appropriate change of variables. Round your answer to two decimal places.
$$\iint _ { z } \frac { 2 x - 3 y } { 5 x + 2 y } d A$$
$R$ is the parallelogram bounded by the lines
$$2 x - 3 y = - 5,2 x - 3 y = - 2,5 x + 2 y = - 5,5 x + 2 y = - 3 \text {. }$$

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The Answer of Evaluate the integral by making an appropriate change of variables. Round your answer to two decimal places.
$$\iint _ { z } \frac { 2 x - 3 y } { 5 x + 2 y } d A$$
$R$ is the parallelogram bounded by the lines
$$2 x - 3 y = - 5,2 x - 3 y = - 2,5 x + 2 y = - 5,5 x + 2 y = - 3 \text {. }$$

Evaluate the Integral by Making an Appropriate Change of Variables ∬z2x−3y5x+2ydA\iint _ { z } \frac { 2 x - 3 y } { 5 x + 2 y } d A∬z​5x+2y2x−3y​dA

Evaluate the Integral by Making an Appropriate Change of Variables $\iint _ { z } \frac { 2 x - 3 y } { 5 x + 2 y } d A$