answersLogoWhite

0

To calculate the vertical drop over a horizontal distance of 1 meter for an angle of 1.5 degrees, you can use the tangent function. The drop can be found using the formula: drop = distance × tan(angle). For 1 meter at 1.5 degrees, the drop is approximately 0.026 meters, or 2.6 centimeters.

User Avatar

AnswerBot

∙ 1y ago

What else can I help you with?

Continue Learning about Math & Arithmetic

How much fall in a 11 degree roof over 1 meter?

To calculate the fall (or rise) for an 11-degree roof over 1 meter, you can use the tangent of the angle. The fall can be calculated as: fall = 1 meter * tan(11 degrees). This gives approximately 0.193 meters, or 19.3 centimeters of fall over 1 meter of horizontal distance.


How much is 4 degrees fall over 1 metre?

A fall of 4 degrees over 1 meter refers to a slope or incline where the vertical drop is 4 degrees relative to the horizontal. To calculate the vertical drop, you can use the tangent function: the vertical drop is approximately 0.07 meters (or 7 centimeters) over 1 meter of horizontal distance. This represents a gentle slope, as 4 degrees is a small angle.


How much fall in a 2 degree road over 1meter?

For a 2-degree slope, the vertical fall over a distance of 1 meter can be calculated using the tangent of the angle. The fall is approximately equal to the sine of the angle in radians, which for 2 degrees is about 0.0349. Thus, the vertical fall over 1 meter would be approximately 0.0349 meters, or about 3.49 centimeters.


How much fall in 5 degree roof over 1 metre?

To find the fall of a 5-degree roof over 1 meter, you can use basic trigonometry. The vertical drop (fall) can be calculated using the sine function: fall = 1 meter × sin(5 degrees). This results in a vertical drop of approximately 0.087 meters, or 8.7 centimeters.


How much fall in 3 degree roof over 1 meter?

A fall of 3 degrees over a distance of 1 meter corresponds to a vertical drop of approximately 0.0524 meters, or 52.4 millimeters. This can be calculated using the formula: drop = distance × tan(angle), where the angle is in radians. Converting 3 degrees to radians (approximately 0.05236 radians) and applying the formula gives the drop.