find h 35.00,61.03,35.60,35.71 **Problem Explanation:**The image displays a ladder leaning against a building, forming a right triangle. The length of the ladder is 50 feet, and the horizontal distance from the base of the ladder to the building is 35 feet. The problem requires finding the height \( h \), which is the vertical distance from the ground to the point where the ladder touches the building.**Diagram Details:**- The ladder forms the hypotenuse of the right triangle.- The horizontal distance (base of the triangle) is 35 feet.- The hypotenuse (ladder) is 50 feet.- The vertical height \( h \) from the ground to the point where the ladder touches the building needs to be determined.**Multiple Choice Answers:**- 35.00 ft- 61.03 ft- 35.60 ft- 35.71 ft**Mathematical Solution:**To find \( h \), we can use the Pythagorean theorem. For a right triangle:\[ a^2 + b^2 = c^2 \]Where:- \( a \) is the horizontal distance (35 ft)- \( b \) is the vertical height \( h \)- \( c \) is the length of the ladder (50 ft)Plugging in the known values:\[ 35^2 + h^2 = 50^2 \]\[ 1225 + h^2 = 2500 \]\[ h^2 = 2500 - 1225 \]\[ h^2 = 1275 \]\[ h = \sqrt{1275} \]\[ h \approx 35.71 \]Therefore, the correct answer is **35.71 ft**.

Name: find h 35.00,61.03,35.60,35.71 **Problem Explanation:**The image displ
Uploaded: 2024-03-20T07:07:12.000Z
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Description: find h 35.00,61.03,35.60,35.71 **Problem Explanation:**The image displays a ladder leaning against a building, forming a right triangle. The length of the ladder is 50 feet, and the horizontal distance from the base of the ladder to the building is 3