The formula for the length of the hypotenuse in a right triangle is \sqrt{a^2+b^2} a 2 +b 2 square root of, a, squared, plus, b, squared, end square root where aaa and bbb are the lengths of the triangle's sides (this formula is derived from the Pythagorean theorem). From the side, a certain ramp has a right-triangular shape. Its height is 303030 centimeters and its horizontal length is 333 meters. What calculation will give us the estimated length of the ramp in meters? Choose 1 Choose 1 (Choice A) A \sqrt{\dfrac{30^2}{100^2}+3^2} 100 2 30 2 +3 2 square root of, start fraction, 30, squared, divided by, 100, squared, end fraction, plus, 3, squared, end square root (Choice B) B \sqrt{30^2+3^2\cdot 100^2} 30 2 +3 2 ⋅100 2 square root of, 30, squared, plus, 3, squared, dot, 100, squared, end square root (Choice C) C \sqrt{30^2\cdot 100^2+3^2} 30 2 ⋅100 2 +3 2 square root of, 30, squared, dot, 100, squared, plus, 3, squared, end square root (Choice D) D \sqrt{30^2+\dfrac{3^2}{100^2}} 30 2 + 100 2 3 2 square root of, 30, squared, plus, start fraction, 3, squared, divided by, 100, squared, end fraction, end square root