To find the acute angle of the ramp, you can use the sine function in trigonometry. The sine of the angle ( \theta ) is equal to the opposite side (height) divided by the hypotenuse (ramp length): ( \sin(\theta) = \frac{0.643}{1} ). Calculating this gives ( \theta = \arcsin(0.643) ), which is approximately 40.0 degrees. Thus, the acute angle of the ramp is about 40 degrees.
Length, width and height are all measurements of distance. Distance is measured in meters (metric system) or inches/feet/miles (imperial system).
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.
Using trigonometry the height of the tower works out as 15.2 meters rounded to one decimal place.
If it's the length of a driveway, then its height is zero.If you stand it up on one end, it reaches to about 557.7 feet off the ground.
The speed of an object falling from a great height is measured in meters per second per second until it reaches terminal velocity (maximum downward speed).
The total distance traveled by the ball when it reaches the ground is 24 meters. The ball travels 8 meters as it falls, and then bounces back half the distance (4 meters) and continues this pattern until it reaches the ground.
After the 7th bounce, the ball will reach a height of 1 meter. This is because after each bounce, the ball reaches half of its previous height. So, after 1 bounce it reaches 64 meters, after 2 bounces it reaches 32 meters, after 3 bounces it reaches 16 meters, and so on, until it reaches 1 meter after the 7th bounce.
Length or distance is measured in meters.
Answer: 66 Meters. Just had that same problem on a math mates worksheet.
Going to the Sun Road reaches a maximum height of 2025 meters above sea level.
Height is measured in meters, the same as length or distance.
72 meters
Length, width and height are all measurements of distance. Distance is measured in meters (metric system) or inches/feet/miles (imperial system).
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.
There cannot be an area of 15 metres. A metre is a measure of distance, not of area. Areas must be measured in squared units of distance.
its 800
The highest mountain in Colombia is Pico Cristobal Colon, which reaches a height of 5,700 meters (18,700 feet) above sea level.