Another interesting survey question

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there are some serious structural issues with this question.  First of all, the "bearings" are NOT bearings - one would need to assume those are azimuths to answer the question and even though the graphic says "NOT TO SCALE", the roads should at least been drawn relatively accurate to each other as its explained in the questions.

I've never seen this particular book before Maji begin posting examples and so far, I would not recommend use of this book to understand how to perform surveying for engineering purposes or for exam preparation.

 
there are some serious structural issues with this question.  First of all, the "bearings" are NOT bearings - one would need to assume those are azimuths to answer the question and even though the graphic says "NOT TO SCALE", the roads should at least been drawn relatively accurate to each other as its explained in the questions.

I've never seen this particular book before Maji begin posting examples and so far, I would not recommend use of this book to understand how to perform surveying for engineering
I agree with your assessment... those are indeed azimuths. However, Bruce is in Australia and hence their nomenclature may be different. Actually, in mathematical terms " bearing is an angle, measured clockwise from the north direction. "  This is really what we consider azimuth in US surveying terms. 

https://revisionmaths.com/gcse-maths-revision/trigonometry/bearings

http://www.bbc.co.uk/schools/gcsebitesize/maths/geometry/coordinatesandbearingsrev3.shtml

Looking past those, I think the reason why I looked at those problems are to try to teach my mind how to think logically in terms of geometry. Most of the problems are beyond the current exam time limits but I also want to take this opportunity to sharpen my mind while I prepare for the exam. I didn't realize how much my deductive thinking abilities had eroded until I started looking at the challenging geometry problems. :)

 
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Okay, I have a few questions.  Are we to assume the angles at A, D, C, and F are 90^?  Also, for part b), how would the figure look?  I assume like this:

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

 
Maj, are you purposely trying to make me unproductive at work??! 
nah... just trying to give you a headache from thinking too hard :)

Your sketch is the correct interpretation. I wish the original drawing was that way. Also, as those are widths, we have to assume that they are right angles. 

 
I spent way too much time on this.  And all I got to was part a!  Here's my answer for part a.  I am not sure if it is correct or not.

Le = 10.7 m

BRGe = S 41^51'21.1" E

I basically just called pt A 0,0 and calc'ed the x,y coordinates for D, A, B, C, and F.  The tricky part was E.  I used the intersection of two lines (DE and FE) to get the coordinates of pt E.  That was the hardest part. 

Am I close? 

 
I am getting a different answer for part 1.

Draw two lines from B, one perpendicular to DE (Call it BQ) and one perpendicular to FE (Call it  BN). Angle QBE = Angle NBE, as BQ=BN=8, BE is common, and BQE=BNE=90^.

QBE+NBE=360-(90+90+10^30'+(180-67^10'))=56^40'.

QBE=NBE=28^20'.

Azimuth of BE=10^30'+90^+28^20'=128^50' = S51^10'E.

BE=BQ/Cos(QBE)=8/Cos28^20'=9.09'.

It is late Sunday evening, so please double check my numbers. I didn't realize that ptatohed will take this so seriously, so I had to join him in the suffering :)

 
Maji, do you have the solutions to these problems? 

I can check our work tomorrow at work with ACAD.  Apparently my 'Home Use Program' version of ACAD has expired and I need to renew it so I don't have ACAD at home right now. 

 
Ok, I reviewed my work and I made an error in calculating the Y (or northing) value at point E.  My new answers are:

Le = 9.78m

BRGe = S 51^32'46.6" E

Now I will check with CAD......

 
Looks like you had it right on the screws Maji, nice job.  :)

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

 
Thank you. Once you figure out that you need to draw those perpendicular lines, the problems become easier to solve. 

 
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