Good! Now, you need to find A' to get the minimum area. But for that, you'll need to get A in terms of either x alone, or b alone.

At point (x, y) = (6, 8), find x in terms of b, or vice versa.

Then, substitute this into your expression for the area.

Differentiate the area, and solve for A' = 0.

You'll get a value of b or x depending on what you chose previously.

Substitute this value into the equation y = mx + b and use the point (6, 8) again to find the other value you need.