A 1-degree fall over a distance of 3 meters corresponds to a vertical drop of approximately 0.052 meters, or 5.2 centimeters. This is calculated using the tangent of the angle (1 degree) multiplied by the distance (3 meters). In practical terms, this means that for every 3 meters of horizontal run, the roof would drop about 5.2 centimeters.
To calculate the fall of a 2-degree roof over a distance of 6 meters, you can use the formula: fall = distance × tan(angle). The tangent of 2 degrees is approximately 0.0349. Therefore, the fall over 6 meters would be 6 × 0.0349, which is about 0.2094 meters, or approximately 21 centimeters.
To calculate the fall over a distance of 1.8 meters for a 5-degree angle, you can use the formula: fall = distance × sin(angle). In this case, fall = 1.8 meters × sin(5 degrees) ≈ 1.8 × 0.0872 ≈ 0.157 meters, or about 15.7 centimeters.
To calculate the fall (or slope) of a 3-degree roof over a distance of 2 meters, you can use the formula: fall = distance × tan(angle). In this case, the fall would be approximately 2 meters × tan(3 degrees), which equals about 0.105 meters, or 10.5 centimeters. Thus, the roof would fall approximately 10.5 cm over the 2-meter span.
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.
To calculate the fall over a 5-degree roof pitch over a 6-meter span, you can use the tangent of the angle. The height (fall) is equal to the length multiplied by the tangent of the angle: ( \text{Fall} = 6 , \text{m} \times \tan(5^\circ) ). This results in approximately 0.52 meters, or 52 centimeters of fall over the 6-meter length.
To calculate the fall of a 2-degree roof over a distance of 6 meters, you can use the formula: fall = distance × tan(angle). The tangent of 2 degrees is approximately 0.0349. Therefore, the fall over 6 meters would be 6 × 0.0349, which is about 0.2094 meters, or approximately 21 centimeters.
To calculate the fall over a distance of 1.8 meters for a 5-degree angle, you can use the formula: fall = distance × sin(angle). In this case, fall = 1.8 meters × sin(5 degrees) ≈ 1.8 × 0.0872 ≈ 0.157 meters, or about 15.7 centimeters.
To calculate the fall (or slope) of a 3-degree roof over a distance of 2 meters, you can use the formula: fall = distance × tan(angle). In this case, the fall would be approximately 2 meters × tan(3 degrees), which equals about 0.105 meters, or 10.5 centimeters. Thus, the roof would fall approximately 10.5 cm over the 2-meter span.
To determine the fall (or slope) of a 2-degree roof over a 4-meter span, you can use the formula for rise: rise = distance × tan(angle). For a 2-degree angle, the rise is approximately 0.07 meters (or 7 centimeters) over 4 meters. Therefore, the fall over a 4-meter length at a 2-degree slope is about 7 centimeters.
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.
To calculate the fall (or drop) of an 8-degree roof over a distance of 1 meter, you can use the tangent function from trigonometry. The formula is: fall = distance × tan(angle). For an 8-degree angle, the fall is approximately 1 meter × tan(8°), which equals about 0.14 meters, or 14 centimeters.
To calculate the fall over a 5-degree roof pitch over a 6-meter span, you can use the tangent of the angle. The height (fall) is equal to the length multiplied by the tangent of the angle: ( \text{Fall} = 6 , \text{m} \times \tan(5^\circ) ). This results in approximately 0.52 meters, or 52 centimeters of fall over the 6-meter length.
all
A 5-degree fall over 2 meters corresponds to a vertical drop of approximately 0.174 meters, or about 17.4 centimeters. This can be calculated using basic trigonometry, where the vertical drop (rise) is the sine of the angle multiplied by the horizontal distance. In this case, ( \text{Drop} = 2 \times \sin(5^\circ) ).
Approx 0.087 metres.
30cm
It is 32 cm.