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101 In a regular polygon, find (a) The perimeter if the length of a side is 8 and the number of sides is 25 (b) The perimeter if the length of a side is 245 and the number of sides is 10 (c) The perimeter if the length of a side is 42 and the number of sides is 24 3 (d) The number of sides if the perimeter is 325 and the length of a side is 25 (e) The number of sides if the perimeter is 27 23 and the length of a side is 3 23 (f) The length of a side if the number of sides is 30 and the perimeter is 100 (g) The length of a side if the perimeter is 675 and the number of sides is 15 102.

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Inverse transforming, we obtain the following difference equation:

+ 1 ) -x(n - 1)

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In a regular polygon, find (a) The length of the apothem if the diameter of an inscribed circle is 25 (b) The length of the apothem if the radius of the inscribed circle is 2347 (c) The radius of the inscribed circle if the length of the apothem is 7 23 (d) The radius of the regular polygon if the diameter of the circumscribed circle is 37 (e) The radius of the circumscribed circle if the radius of the regular polygon is 3 22 103 In a regular polygon of 15 sides, find the measure of (a) the central angle; (b) the exterior angle; (c) the interior angle (101) 104 If an exterior angle of a regular polygon measures 40 , find (a) the measure of the central angle; (b) the number of sides; (c) the measure of the interior angle (101) 105.

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Let x be the distance of the bottom of the ladder from the base of the wall, and let y be the distance of the top of the ladder from the base of the wall. Since the bottom of the ladder is moving away from the base of the wall at 2 feet per second, dx/dt = 2. We wish to compute dy/dt when x = 5 feet. Now, by the Pythagorean theorem, (13)2 = x 2 + y2 Differentiation of this, as in example (c), gives 0=x But when x = 5, (1) gives y= so that (2) becomes dy dt 2(5) 5 dy = = dt 12 6 0 = 2(5) + 12 Hence, the top of the ladder is moving down the wall (dy/dt < 0) at 5 feet per second when the bottom of the ladder is 6 5 feet from the wall. (13)2 (5)2 = 169 25 = 144 = 12 dx dy dy +y = 2x + y dt dt dt (2) (1)

By introducing a delay and dividing by j, this difference equation may be written in the more standard form

If an interior angle of a regular polygon measures 165 , find (a) the measure of the exterior angle; (b) the measure of the central angle; (c) the number of sides (101) 106 If a central angle of a regular polygon measures 5 , find (a) the measure of the exterior angle; (b) the number of sides; (c) the measure of the interior angle (101) 107 Name the regular polygon whose (a) Central angle measures 45 (b) Central angle measures 60 (c) Exterior angle measures 120 108 Prove each of the following: (a) The diagonals of a regular pentagon are congruent (b) A diagonal of a regular pentagon forms an isosceles trapezoid with three of its sides (c) If two diagonals of a regular pentagon intersect, the longer segment of each diagonal is congruent to a side of the regular pentagon 109.

To find a difference equation for this system, we must first find the frequency response H (elw). Expressing h(n) in terms of complex exponentials,

In a regular hexagon, find (a) The length of a side if its radius is 9 (b) The perimeter if its radius is 5 (103) (d) Exterior angle measures 36 (e) Interior angle is congruent to its central angle (f) Interior angle measures 150 (102) (101) (101) (101).

A system with input x ( n ) and output y ( n ) is described by the following set of coupled linear constant

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