Given the table calcula.e the following: A) Length of the closing line selected in the figure B) Bearing of the closing line CE rounded to the nearest minute C) Bearing of course CD D) Bearing of course DE rounded to the nearest minute rounded to the nearest minute course Length (m) Bearing N 58 32'w 668.15 m AB 668. 15 N58° 32’ W N70'40'E 446.60m ВС 670. 32 S 35°10' W Closing Ling CD 610. 68 UNKNOWN DE 515. 26 UNKNOWN EA 448. 5 N70°40’E ,01,GES 670.32m Unknown Bearin 610.68m

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Dimensional homogeneity

The term dimensional homogeneity means that in an equation, the dimensions of each term on both sides are equal, which means the dimensions of the left-hand side (LHS) of an equation are similar to the dimensions of the right-hand side (RHS). For a dimensionally homogeneous equation, the powers of fundamental dimensions will be identical on both sides of the equation.