To determine how high the ladder reaches, we can use the Pythagorean theorem. The ladder forms a right triangle with the height of the building and the distance from the building to the base of the ladder. In this case, the ladder is the hypotenuse (6 meters), the base is 1 meter, and we need to find the height (h).
Using the formula ( h = \sqrt{6^2 - 1^2} = \sqrt{36 - 1} = \sqrt{35} \approx 5.92 ) meters. Thus, the ladder reaches approximately 5.92 meters up the building.
20
115
2000 divided by 50 = 40 laps
27
To convert 97 centimeters to meters, you divide by 100, as there are 100 centimeters in a meter. Therefore, 97 cm is equal to 0.97 meters. To reach 1.2 meters from 0.97 meters, you would need an additional 0.23 meters, or 23 centimeters.
that depends on the hieght of the building.
30 feet. And you don't have to round it to the nearest foot. It's exactly 30 feet.
he should bud the ladder so it wouldn't be able to reach
20
It depends if you want the ladder to overhang or to be set under but I would say 2 feet or 2/3 of a meter
15 meters, or less, depending on the angle.
115
17
2000 divided by 50 = 40 laps
Sofi needs a ladder to reach high places that she cannot reach on her own.
20
15.80 meters