FormulaDen.com

Physics Chemistry Math Chemical Engineering Civil Electrical Electronics Electronics and Instrumentation Materials Science Mechanical Production Engineering Financial Health

Difference in Elevation between Two Points using Barometric Levelling Formula

Fx Copy

LaTeX Copy

Distance between points is the actual distance from one point to the other. Check FAQs

D p = 18336.6 \cdot (\log 10 (h i) - \log 10 (h t)) \cdot (1 + \frac{T 1 + T 2}{500})

D_p - Distance between Points?h_i - Height of point A?h_t - Height of point B?T₁ - Temperature at Lower Ground Level?T₂ - Temperature at Higher level?

Difference in Elevation between Two Points using Barometric Levelling Example

With values

With units

Only example

Here is how the Difference in Elevation between Two Points using Barometric Levelling equation looks like with Values.

Here is how the Difference in Elevation between Two Points using Barometric Levelling equation looks like with Units.

Here is how the Difference in Elevation between Two Points using Barometric Levelling equation looks like.

2058.2224 = 18336.6 \cdot (\log 10 (22) - \log 10 (19.5)) \cdot (1 + \frac{8 + 17}{500})

2058.2224m = 18336.6 \cdot (\log 10 (22m) - \log 10 (19.5m)) \cdot (1 + \frac{8°C + 17°C}{500})

2058.2224 = 18336.6 \cdot (\log 10 (22) - \log 10 (19.5)) \cdot (1 + \frac{8 + 17}{500})

Tip: Use pencil ( Pencil

) icon above to edit Input Values and Units.

Calculate

Recalculate

Solution

Copy

Reset

You are here -

Home » Category

Engineering » Category

Civil » Category

Surveying Formulas » fx Difference in Elevation between Two Points using Barometric Levelling

Difference in Elevation between Two Points using Barometric Levelling Solution

Follow our step by step solution on how to calculate Difference in Elevation between Two Points using Barometric Levelling?

FIRST Step Consider the formula

D p = 18336.6 \cdot (\log 10 (h i) - \log 10 (h t)) \cdot (1 + \frac{T 1 + T 2}{500})

Next Step Substitute values of Variables

∴

D p = 18336.6 \cdot (\log 10 (22m) - \log 10 (19.5m)) \cdot (1 + \frac{8°C + 17°C}{500})

Next Step Convert Units

∴

D p = 18336.6 \cdot (\log 10 (22m) - \log 10 (19.5m)) \cdot (1 + \frac{281.15K + 290.15K}{500})

Next Step Prepare to Evaluate

∴

D p = 18336.6 \cdot (\log 10 (22) - \log 10 (19.5)) \cdot (1 + \frac{281.15 + 290.15}{500})

Next Step Evaluate

∴

D p = 2058.22242892625m

LAST Step Rounding Answer

∴

D p = 2058.2224m

Difference in Elevation between Two Points using Barometric Levelling Formula Elements

Variables

Functions

Distance between Points

Distance between points is the actual distance from one point to the other.

Symbol: D_p

Measurement: LengthUnit: m

Note: Value can be positive or negative.

Formulas to find Distance between Points

Height of point A

Height of point A is the vertical distance of the instrument placed on point A.

Symbol: h_i

Measurement: LengthUnit: m

Note: Value can be positive or negative.

Formulas to find Height of point A

Height of point B

Height of point B is the vertical distance of the instrument placed on point B.

Symbol: h_t

Measurement: LengthUnit: m

Note: Value can be positive or negative.

Formulas to find Height of point B

Temperature at Lower Ground Level

Temperature at lower ground level is the temperature measured at lower elevation.

Symbol: T₁

Measurement: TemperatureUnit: °C

Note: Value can be positive or negative.

Formulas to find Temperature at Lower Ground Level

Temperature at Higher level

Temperature at higher level is the temperature measured at a greater elevation.

Symbol: T₂

Measurement: TemperatureUnit: °C

Note: Value can be positive or negative.

Formulas to find Temperature at Higher level

log10

The common logarithm, also known as the base-10 logarithm or the decimal logarithm, is a mathematical function that is the inverse of the exponential function.

Syntax: log10(Number)

Other formulas in Levelling category

Go Distance between Two points under Curvature and Refraction

D = {(2 \cdot R \cdot c + (c^{2}))}^{\frac{1}{2}}

Go Distance for small errors under Curvature and Refraction

D = \sqrt{2 \cdot R \cdot c}

Go Error Due to Curvature Effect

c = \frac{D^{2}}{2 \cdot R}

Go Combined Error Due to Curvature and Refraction

c_r = 0.0673 \cdot D^{2}

How to Evaluate Difference in Elevation between Two Points using Barometric Levelling?

Difference in Elevation between Two Points using Barometric Levelling evaluator uses Distance between Points = 18336.6*(log10(Height of point A)-log10(Height of point B))*(1+(Temperature at Lower Ground Level+Temperature at Higher level)/500) to evaluate the Distance between Points, The Difference in Elevation between Two Points using Barometric Levelling is defined when the surveying ground is somewhere in mountainous or hilly area. Distance between Points is denoted by D_p symbol.

How to evaluate Difference in Elevation between Two Points using Barometric Levelling using this online evaluator? To use this online evaluator for Difference in Elevation between Two Points using Barometric Levelling, enter Height of point A (h_i), Height of point B (h_t), Temperature at Lower Ground Level (T₁) & Temperature at Higher level (T₂) and hit the calculate button.

FAQs on Difference in Elevation between Two Points using Barometric Levelling

What is the formula to find Difference in Elevation between Two Points using Barometric Levelling?

The formula of Difference in Elevation between Two Points using Barometric Levelling is expressed as Distance between Points = 18336.6*(log10(Height of point A)-log10(Height of point B))*(1+(Temperature at Lower Ground Level+Temperature at Higher level)/500). Here is an example- 2058.222 = 18336.6*(log10(22)-log10(19.5))*(1+(281.15+290.15)/500).

How to calculate Difference in Elevation between Two Points using Barometric Levelling?

With Height of point A (h_i), Height of point B (h_t), Temperature at Lower Ground Level (T₁) & Temperature at Higher level (T₂) we can find Difference in Elevation between Two Points using Barometric Levelling using the formula - Distance between Points = 18336.6*(log10(Height of point A)-log10(Height of point B))*(1+(Temperature at Lower Ground Level+Temperature at Higher level)/500). This formula also uses Common Logarithm (log10) function(s).

Can the Difference in Elevation between Two Points using Barometric Levelling be negative?

Yes, the Difference in Elevation between Two Points using Barometric Levelling, measured in Length can be negative.

Which unit is used to measure Difference in Elevation between Two Points using Barometric Levelling?

Difference in Elevation between Two Points using Barometric Levelling is usually measured using the Meter[m] for Length. Millimeter[m], Kilometer[m], Decimeter[m] are the few other units in which Difference in Elevation between Two Points using Barometric Levelling can be measured.

Let Others Know

✖

Facebook

Twitter

Copied!

: Value
: Unit

Difference in Elevation between Two Points using Barometric Levelling Formula

Difference in Elevation between Two Points using Barometric Levelling Example

Difference in Elevation between Two Points using Barometric Levelling Solution

Difference in Elevation between Two Points using Barometric Levelling Formula Elements

Other formulas in Levelling category

How to Evaluate Difference in Elevation between Two Points using Barometric Levelling?

FAQs on Difference in Elevation between Two Points using Barometric Levelling

Variable Name