Part 1: A five-sided closed field traverse has the following distances in feet: AB = 647.25; BC = 203.03; CD = 720.35; and DE = 610.24; and EA = 285.13. The interior angles are as follows (measured as angles to the right): A = 100º 45' 37"; B = 231º 23' 43"; C = 17º 12' 59"; D = 89º 03' 28"; and E = 101º 34' 24". The bearing of AB is S 53º 04' 43" E. Determine the bearings of each side

A Seven-sided closed field traverse has the following angles and distances in meters which were measured using a Total station:

AB = 51.7660;

BC = 76.9470;

CD = 37.0700;

The adjusted angles are as follows:

A = 128˚27’02”;

B = 101˚41’49”;

C = 102˚22’05”;

D = 143˚12’43”;

E = 161˚08’23”;

F = 131˚57’22”;

G = 131˚10’35”;

DE = 29.2019;

EF = 28.7758;

FG = 36.7056;

GA = 41.9555;

azimuth AB =251˚00’00''

question

1. Compute the coordinates of the traverse stations using coordinates of station A as 1,000.000 N, 1,000.000 E.
2. Compute the area enclosed by the traverse using the co-ordinate method.
3. It was decided to divide the traverse into two parts AGFED and DCBA, find the area of each part and the length and direction of AD.

A Seven-sided closed field traverse has the following angles and distances in meters which were measured using a Total station:

AB = 51.7660;

BC = 76.9470;

CD = 37.0700;

DE = 29.2019;

EF = 28.7758;

FG = 36.7056;

GA = 41.9555;

The adjusted angles are as follows:

A = 128˚27’02”;

B = 101˚41’49”;

C = 102˚22’05”;

D = 143˚12’43”;

E = 161˚08’23”;

F = 131˚57’22”;

G = 131˚10’35”;

azimuth AB =251˚00'00''

question :

1. Compute the coordinates of the traverse stations using coordinates of station A as 1,000.000 N, 1,000.000 E.
2. Compute the area enclosed by the traverse using the co-ordinate method.
3. It was decided to divide the traverse into two parts AGFED and DCBA, find the area of each part and the length and direction of AD.

A Seven-sided closed field traverse has the following angles and distances in meters which were measured using a Total station:

AB = 51.7660;

BC = 76.9470;

CD = 37.0700;

DE = 29.2019;

EF = 28.7758;

FG = 36.7056;

GA = 41.9555;

The adjusted angles are as follows:

A = 128˚27’02”;

B = 101˚41’49”;

C = 102˚22’05”;

D = 143˚12’43”;

E = 161˚08’23”;

F = 131˚57’22”;

G = 131˚10’35”;

Given the Azimuth of AB is (160˚ 00' 00").

Compute the bearings or the azimuths of rest of the sides.

1. Compute the coordinates of the traverse stations using coordinates of station A as 1,000.000 N, 1,000.000 E.
2. Compute the area enclosed by the traverse using the co-ordinate method.
3. It was decided to divide the traverse into two parts AGFED and DCBA, find the area of each part and the length and direction of AD.

A Seven-sided closed field traverse has the following angles and distances in meters which were measured using a Total station:

AB = 51.7660;

BC = 76.9470;

CD = 37.0700;

DE = 29.2019;

EF = 28.7758;

FG = 36.7056;

GA = 41.9555;

The adjusted angles are as follows:

A = 128˚27’02”;

B = 101˚41’49”;

C = 102˚22’05”;

D = 143˚12’43”;

E = 161˚08’23”;

F = 131˚57’22”;

G = 131˚10’35”;

Given the Azimuth of AB is (160˚ 00' 00").

Compute the bearings or the azimuths of rest of the sides.

1. Compute the coordinates of the traverse stations using coordinates of station A as 1,000.000 N, 1,000.000 E.
2. Compute the area enclosed by the traverse using the co-ordinate method.
3. It was decided to divide the traverse into two parts AGFED and DCBA, find the area of each part and the length and direction of AD.

Consider the following closed Keynesian economy:

Desired consumption and investment are given by:
Cd = 200+0.8(Y −T)−500r

Id = 200 − 500r. Taxes and government expenditures are given by

The real money demand is

T = 20+0.25Y G = G=196.

Md
P = 0.5Y − 250(r + πe).

The money supply M = 9890 and the expected inflation πe = 0.10.
(a) Derive the equations for the IS and LM curves and show them on a (Y, r) graph.

(b) If the full-employment output is Y = 1000, what are the equilibrium values of r, P, C and I?

(c) Suppose there is a surprise increase in money supply, M to 12,650, what will be the short-run equilibrium values of Y, r, C and I? What will happen in the long-run? [Hint: Prices are sticky in the short–run (Keynesian)]

(d) If, after the increase in M the government increases its expenditure, what will be your predictions for Y,r,P,C and I? Be specific. [Do not solve for any variable.] Illustrate this on a diagram.

Over the past 5 years from 2015 to 2020, DL Insulation has paid annual dividends of $0.46, $0.635, $0.71, $1.03 and $1.13 per share. What would you estimate the share price to have been at 30/06/2020? Would you have bought your company’s stock? (a required an actual return of 16%)

what has the European Central Bank been doing since March 2020 to deal with the Covid 19 crises? Do you agree or disagree with their actions and whyPlease put in your paper – what has the European Central Bank been doing since March 2020 to deal with the Covid 19 crises? Do you agree or disagree with their actions and why

On January 1, 2017, Nobel Corporation acquired machinery at a cost of $1,200,000. Nobel adopted the straight-line method of depreciation for this machine and had been recording depreciation over an estimated life of ten years, with no residual value. At the beginning of 2020, a decision was made to change the residual value to $100,000. The amount that Nobel should record as depreciation expense for 2020 is