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AGL GradoPlane 10 Dual Slope Laser
ProShot AS2 Servo-Leveled Slope Laser

AGL GradoPlane 10
Dual Slope Laser

Dual Slope Laser in Carrying Case, Remote Control, 12 DC volt Power Cable, 120 AC Battery Charger, LS-50 Detector with Clamp, User Manual

List Price:  $3395
Our Price $3099

 
ProShot AS2
Servo-Leveled Slope Laser

Slope Laser in Carrying Case
4-C Alkaline Battery Pack
R7 Detector with Clamp
User Manual

List Price:  $1795
Our Price $1595

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There are two types of slope lasers. The first is single slope that will give you a slope in one axis or direction at a time. The second is a dual slope laser that will give you two slopes on separate axis at the same time. Slope lasers come with different ways to adjust the grade. The first would be a manual grade slope laser that you would figure out what the grade is to be and set your detector and rod to that grade, then manually moving the beam up or down until your detector comes on to center. This type will not have a display on the laser to read grade.

The second is a dual slope this type will have a display to see the different grades on the laser and will be more expensive than the single slope laser. Dual slope lasers give you the option to induce a grade in both axes giving you a compound grade.

 

Calculating a Slope using a Slope Laser with a Topographic Map

Determining the average slope of a hill using a topographic map is fairly simple. Slope can be given in two different ways, a percent gradient and an angle of the slope. The initial steps to calculating slope either way are the same.

1) Decide on an area for which you want to calculate the slope (note, it should be an area where the slope direction does not change; do not cross the top of a hill or the bottom of a valley).

2) Once you have decided on an area of interest, draw a straight line perpendicular to the contours on the slope. For the most accuracy, start and end your line on, rather than between, contours on the map.

3) Measure the length of the line you drew and, using the scale of the map, convert that distance to feet. (insert image with the line drawn on it, conversion calculation)

4) Determine the total elevation change along the line you drew (subtract the elevation of the lowest contour used from the elevation of the highest contour used). You do not need to do any conversions on this measurement, as it is a real-world elevation change.

To calculate a percent slope, simply divide the elevation change in feet by the distance of the line you drew (after converting it to feet). Multiply the resulting number by 100 to get a percentage value equal to the percent slope of the hill. If the value you calculate is, for example, 20, then what this means is that for every 100 feet you cover in a horizontal direction, you will gain (or lose) 20 feet in elevation.

To calculate the angle of the slope, divide the elevation change in feet by the distance of the line you drew (after converting it to feet). This is the tangent value for the angle of the slope. Apply an arctangent function to this value to obtain the angle of the slope (hit the ‘inv’ button and then the ‘tan’ button on most scientific calculators to get the slope angle). The angle you calculated is the angle between a horizontal plane and the surface of the hill.

Rise divided by run multiplied 100 = % slope

 

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