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How does On-Screen Takeoff Calculate Linear Slope (Hips and Valleys, for example)? - OST

Reference Number: AA-02523 Views: 990 Created: 07/24/2018 10:07 am Last Updated: 08/09/2018 10:48 am 0 Rating/ Voters
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Some of our customers have questions about how On-Screen Takeoff calculates linear measurements when the linear is sloped, such as timbers/framing on a roof. Traditionally, estimators would use conversion charts to convert a plan measurement to the slope measurement, rather than try to accommodate different conversion factors (which could cause a customer to see a result he or she is not expecting), On-Screen Takeoff uses pure math to calculate the sloped linear's length.

Linear slope explained

On-Screen Takeoff does not use conversion ratios to calculate sloped linear objects, all calculations use standard mathematical equations. The quantity results in On-Screen Takeoff do not account for waste, overages, coverage, or any other industry-specific calculations, they provide the exact measurements of the sloped linear object (adjustments to those quantities can be made in your Estimating product).

Example

Set the scale to 1"=1', just to make things easier to follow

Set up a Linear Condition with a slope of 4:12 (for every 12 feet of run, rise is four feet)

Takeoff a line on an orthographic projection that is 12' long (birds eye view)

The Linear result is 12.649 LF - this is correct because On-Screen Takeoff calculates true math, not slope-factor (industry set conversion factors that may not be based on direct mathematics).

The Math

Review the right triangle formed by this 12' linear:

In the hip roof diagram below, the line "A-B" (the base of the triangle) is what is actually taken off (drawn by the estimator) on the plan.

No conversion factors are needed because calculating the line "A-C" is a mathematical equation.

NOTE
For a Geometry refresher on how to calculate the hypotenuse of a right triangle, see: http://www.mathwarehouse.com/geometry/triangles/right-triangle.php

On-Screen Takeoff v. Conversion Factors

On Screen calculates the exact distance between points A and C, (the ridge or hip of the roof) in the screen shot above. In the example above, the conversion factor calculated for this measurement for a 4:12 slope is 1.05409 although the roofing industry lists the conversion factor as 1.453.

Compare that to the measurement "A" below. The conversion factor (1.453) is required to convert that measurement to the angled (45°) and sloped line. But in OST, you've already accounted for the angle because you drew the takeoff on an angle so the 'conversion factor' would, of course, be lower.

In example "A", the conversion factor was necessary (prior to On-Screen Takeoff) because the estimator may not have known the exact distance of "B" so they had to calculate the diagonal line using the known linear "A".

In example "B", the line 'B' is the same as line "B" in the first example, the estimator can just takeoff that line rather than having to apply a conversion factor to line "A" to calculate line "B".

On-Screen Takeoff saves the estimator a step - there is no need to calculate the horizontal line of the hip angle because it is taken off directly on the plans. The program automatically calculates the measurement of the sloped framing member without the need for any conversion factors.

NOTE
Reminder: On-Screen Takeoff's calculations do not take into account waste or overhang - the linear total is based on the right triangle created by the line you draw (the base of the triangle) and the height which is based on the rise:run setting. The program calculates the hypotenuse of that right triangle (A2 + B2 = C2)

See the current User Guide (in the Table of Contents to the left) for details on setting up Linear Conditions.



Product documentation (user guides) describes functionality in the latest version of each major release and may not match the functionality in the version you are using. Please check the Product Information and Downloads pages by clicking one of the product buttons above.

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