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where f (n) is some function of n. If, for some value of n, f (n) is not an integer, y(n) = x( f (n)) is undefined. Determining the effect of modifying the index n may always be accomplished using a simple tabular approach of listing, for each value of n, the value of f (n) and then setting y(n) = x( f (n)). However, for many index transformations this is not necessary, and the sequence may be determined or plotted directly. The most common transformations include shifting, reversal, and scaling, which are defined below.

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16.4 (a) Find a formula for the slope of the tangent line to the curve x 2 xy + y2 = 12 at any point (x, y). Also, nd the coordinates of all points on the curve where the tangent line is: (b) horizontal; (c) vertical. 16.5 Consider the hyperbola 5x 2 2y2 = 130. (a) Find a formula for the slope of the tangent line to this hyperbola at (x, y). (b) For what value(s) of k will the line x 3y + k = 0 be normal to the hyperbola at a point of intersection

Shifting This is the transformation defined by f (n) = n - no. If y(n) = x(n - no), x(n) is shifted to the right by no samples if no is positive (this is referred to as a delay), and it is shifted to the left by no

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9.12 Proportions derived from similar polygons (a) The areas of two similar polygons are 80 and 5. If a side of the smaller polygon has length 2, find the length of the corresponding side of the larger polygon. (b) The corresponding diagonals of two similar polygons have lengths 4 and 5. If the area of the larger polygon is 75, find the area of the smaller polygon.

samples if no is negative (referred to as an advance).

80 5

Reversal This transformation is given by f (n) = - n and simply involves "flipping" the signal x(n)

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9.1. Find the area of a rectangle (a) If the base has length 11 in and the altitude has length 9 in (b) If the base has length 2 ft and the altitude has length 1 ft 6 in (c) If the base has length 25 and the perimeter is 90 (d) If the base has length 15 and the diagonal has length 17 (e) If the diagonal has length 12 and the angle between the diagonal and the base measures 60 (f) If the diagonal has length 20 and the angle between the diagonal and the base measures 30 (g) If the diagonal has length 25 and the lengths of the sides are in the ratio of 3:4 (h) If the perimeter is 50 and the lengths of the sides are in the ratio of 2:3 9.2. Find the area of a rectangle inscribed in a circle (a) If the radius of the circle is 5 and the base has length 6 (b) If the radius of the circle is 15 and the altitude has length 24 (c) If the radius and the altitude both have length 5 (d) If the diameter has length 26 and the base and altitude are in the ratio of 5:12 9.3. Find the base and altitude of a rectangle (a) If its area is 28 and the base has a length of 3 more than the altitude (b) If its area is 72 and the base is twice the altitude (9.1) (9.1) (9.1)

16.6 Find y by implicit differentiation. (a) x 2 + y2 = 25 (d) (g) x+ y=1 y2 x2 + =1 9 4 (b) x 3 = 2x + y 2x y (c) 1 1 + =1 x y x+y x y

Time Scaling This transformation is defined by f (n) = Mn or f (n) = n/ N where M and N are positive integers. In the case of f (n) = Mn, the sequence x(Mn) is formed by taking every Mth sample of x(n) (this operation is known as down-sampling). With f (n) = n / N the sequence y(n) = x ( f (n)) is defined as follows:

(c) If its area is 54 and the ratio of the base to the altitude is 3:2 (d) If its area is 12 and the perimeter is 16 (e) If its area is 70 and the base and altitude are represented by 2x and x 2

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