An oirplane trovels due cost 65 niles, then due north 72 miles. How for is the oirplene from its starting point?

To find the distance the airplane is from its starting point after traveling 65 miles east and then 72 miles north, you can use the Pythagorean theorem. Imagine this journey creates a right triangle where one leg is 65 miles and the other leg is 72 miles. The formula is: \[ \text{Distance} = \sqrt{(65^2 + 72^2)} = \sqrt{4225 + 5184} = \sqrt{9409} = 97 miles. \] So, the airplane is 97 miles away from its starting point in a straight line! Now, think of this as the ultimate road trip challenge! If the airplane made a quick pit stop and asked for directions, it could have just asked for the "hypotenuse" to find the straight-line distance back home. It's like taking the scenic route versus the shortest path; the Pythagorean theorem shows us how to cut through the math jungle in style!