In the diagram below, determine the value of $x$: [asy]
size(6.5cm);
pair cis(real magni, real argu) { return (magni*cos(argu*pi/180),magni*sin(a rgu*pi/180)); }

draw(cis(1.5,15)--cis(-1,15)--cis(- 1,15)+cis(2.5,-15));
draw(cis(-1,60)--cis(1,60)--cis(1,6 0)+cis(2.2,-75));
label("$30^\circ$",cis(-1,15)+(0.2, 0),E);
label("$45^\circ$",cis(1,60)+(-0.05 ,-0.2),S);
label("$130^\circ$",(-0.03,0.03),SE );
label("$x^\circ$",(0.8,-0.64));
[/asy]

Based on the situation in part a, the width of a rectangular garden is x feet, and its length is 5 feet more than twice its width. the right side of the equation, g(x) = 2x2 − 13x + 6, can be factored to g(x) = (2x − 1)(x − 6). this function could represent an inner region of the garden from the first equation, such as a vegetable garden with a border around it. the length of this inner garden would be 2x − 1 feet, and the width would be x − 6, which would leave a 3-foot border around the garden. part d what is the value of g(8) for the function g(x) in part c? what does this value mean in the context of the situation you described in part c?