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 Find the value of c using the given chord and secant lengths in the d.pdf
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 For the polynomial below, 2 is a zero. f[x) = x - 8x + 16x - 8 Expres.pdf For the polynomial below, 2 is a zero. f[x) = x - 8x + 16x - 8 Expres.pdf
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Find the value of c using the given chord and secant lengths in the d.pdf

  1. Find the value of c using the given chord and secant lengths in the diagram shown to the right c = (Round to the nearest tenth as needed.) Solution here we apply pythagoras theorem. The radius will touch the mid points of both the secants 1stly we have (10+10)^2 +r^2 =C^2 (c is the common line) and (13+c/2)^2 +r^2 =C^2, so using this we get -> 20=13+c/2 => c = 14
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