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(d) Prove that the diagonals of a parallelogram divide the parallelogram into four triangles which are equal in area. (9.10) 9.34. Find the ratio of the areas of two similar triangles if the ratio of two corresponding sides is (a) 1:7; (b) 7:2; (c) 1: 23; (d) a:5a; (e) 9: x; (f) 3: 2x; (g) s:s 22. (9.11) 9.35. Find the ratio of the areas of two similar triangles (a) If the ratio of the lengths of two corresponding medians is 7:10 (b) If the length of an altitude of the first is two-thirds of a corresponding altitude of the second (c) If two corresponding angle bisectors have lengths 10 and 12 (d) If the length of each side of the first is one-third the length of each corresponding side of the second (e) If the radii of their circumscribed circles are 71 and 5 2 (f) If their perimeters are 30 and 30 22 (9.11)

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where GR(eJWj the real part of the DTFT of nh(n), and G I (elW) the imaginary part. Therefore, HA(eJW) G I (elW) is is = and H;(~J") = -GR(eJW).Expressed in terms of GR(ejW) GI(eJW), group delay becomes and the

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f is differentiable everywhere and, therefore, also continuous. Furthermore, f (1) = (1)3 3(1)2 1 + 3 = 1 3 1 + 3 = 0 f (3) = (3)3 3(3)2 3 + 3 = 27 27 3 + 3 = 0 so that all the hypotheses of Rolle s theorem are valid. There must then be some c in (1, 3) for which f (c) = 0. Now, by the quadratic formula, the roots of f (x) = 3x 2 6x 1 = 0 are 62 4(3)( 1) 6 = x= 2(3) 2 6 4 3 =1 3 = 6 3 6 36 + 12 6 48 6 16 3 = = 6 6 6

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936 Find the ratio of any two corresponding sides of two similar triangles if the ratio of their areas is (a) 100:1; (b) 1:49; (c) 400:81; (d) 25:121; (e) 4:y2; (f) 9x2:1; (g) 3:4; (h) 1:2; (i) x2:5; ( j ) x:16 (911) 937 In two similar triangles, find the ratio of the lengths of (a) Corresponding sides if the areas are 72 and 50 (b) Corresponding medians if the ratio of the areas is 9:49 (c) Corresponding altitudes if the areas are 18 and 6 (d) The perimeters if the areas are 50 and 40 (e) Radii of the inscribed circles if the ratio of the areas is 1:3 938 The areas of two similar triangles are in the ratio of 25:16.

Note that this expression for the group delay is convenient for digital evaluation, because i~ only requires computing the DTFT of h(n) and nh(n), and no derivatives.

Find the group delay for each of the following systems, where a! is a real number:

Find (a) The length of a side of the larger if the corresponding side of the smaller has length 80 (b) The length of a median of the larger if the corresponding median of the smaller has length 10 (c) The length of an angle bisector of the smaller if the corresponding angle bisector of the larger has length 15 (d) The perimeter of the smaller if the perimeter of the larger is 125 (e) The circumference of the inscribed circle of the larger if the circumference of the inscribed circle of the smaller is 84 ( f ) The diameter of the circumscribed circle of the smaller if the diameter of the circumscribed circle of the larger is 225 (g) The length of an altitude of the larger if the corresponding altitude of the smaller has length 16 23 939.

H2(ejw) =

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