Step 1 :Let the height of Max be denoted as h. We have a right triangle with angle 48 degrees, opposite side h, and adjacent side 1.2 meters.
Step 2 :Using the tangent function, we can write the equation: \(\tan(48) = \frac{h}{1.2}\)
Step 3 :Multiplying both sides by 1.2, we get: \(h = \tan(48) \times 1.2\)
Step 4 :Calculating the height, we find: \(h \approx 1.3327350177950315\)
Step 5 :Rounding to the nearest tenth, we get the final answer: \(\boxed{1.3}\) meters