Perform the calculation. \[ 43^{\circ} 5^{\prime}+55^{\circ} 52^{\prime}-26^{\circ} 19^{\prime} \] \[ 43^{\circ} 5^{\prime}+55^{\circ} 52^{\prime}-26^{\circ} 19^{\prime}= \] (Simplify your answer.)

Step 1 ：Given angles are \(43^{\circ} 5^{\prime}\), \(55^{\circ} 52^{\prime}\) and \(26^{\circ} 19^{\prime}\).

Step 2 ：First, convert the minutes to degrees. Since 1 degree is equal to 60 minutes, the given angles can be converted as follows: \(43^{\circ} + \frac{5}{60}^{\circ}\), \(55^{\circ} + \frac{52}{60}^{\circ}\) and \(26^{\circ} + \frac{19}{60}^{\circ}\).

Step 3 ：Perform the addition and subtraction operations: \((43^{\circ} + \frac{5}{60}^{\circ}) + (55^{\circ} + \frac{52}{60}^{\circ}) - (26^{\circ} + \frac{19}{60}^{\circ})\).

Step 4 ：The result of the calculation is 72 degrees and 0.6333333333333334 degrees (which is the decimal part converted from minutes).

Step 5 ：Convert the decimal part back to minutes to get the final answer. Since 1 degree is equal to 60 minutes, 0.6333333333333334 degrees is equal to \(0.6333333333333334 \times 60\) minutes.

Step 6 ：The final answer is \(\boxed{72^{\circ} 38^{\prime}}\).