Bents Space 4

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Measuring out of measuring cup (millimetre) and hexagon (polygonal) in degrees and tangent-cotangent-radians-cosine.

Measuring cup:

Diametre 5.754 cm x 5.754 cm x 0.7854 _ 26 divider 2 = 13 - N (ha-1) = 13 x0.1 = 1.3

Hexagon: 26 divider 6 = 4.333333

26 divider 12 = 2.166666

The area of length hexagon of side length t=2.015 is given by A = 3 X ROOT 3 = 1.7320208 divider 2 x t-2.015 x2 = 2.598076211 t2 = 2.598076211 x 4.03 = 10.4776 cotangent.

An alternative formula for area is A= 1.5 dt = 10.4776 where-the length d is distance between the parallel sides, or the height of the hexagon when a sits on one side as base, or the diameter of the incribed circle.

The area can also found by the formula A = ap/2 = 26 divider 2 = 13 and A = 2 a2 root 3 = 13 similar 3.46410 2a2 = 26.

The perimetre of hexagon of side length t is 6t = 2x6=12 .2t = 2.015x2 = 4.03.

d = t root 3 = 1.7320508x2= 3.4641016.

2.598076211-4.3333= 1.7352571 cotangent = degrees 30 = 0.5236 radians x6 = pi 3.1416

Root 1.7352571 = 1.3 = N(ha-1) = 13

10.477 cotangent divider 0.1002583= 104.5 degrees

10.4776 cotangent divider 0.1745 = 60 degrees.