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Surveying

Surveying
In a spherical triangle ABC, right angled at C, sin b equals

cot A tan a
tan a cot A
cos a sin A
sin a cos A

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Surveying
The angle between the observer's meridian and declination circle of a heavenly body, is known as

Declination
Hour angle
Azimuth
Right ascension

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Surveying
The correction applied to the measured base of length ‘L’ is

Tension = (P - Ps)L/AE
Slope = (h²/2L) + (h⁴/8L³) where h is height difference of end supports
All of these
Sag = L³w²/24P² where w is the weight of tape/m

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Surveying
The latitude of a place was obtained by subtracting the zenith distance of a star from its declination, the observed star was between

Zenith and pole
Horizon and equator
Pole and horizon
Equator and zenith

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Surveying
If the equatorial distance between two meridians is 100 km, their distance at 60° latitude will be

600 km
500 km
1000 km
800 km

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Surveying
If E is the spherical excess and R the radius of the earth, the surface area of the triangle, is

πR²E/180°
πR²E/270°
πR²E/360°
πR²E/90°

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