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A Right Triangle ABC Is Given With $\theta = 1.1$ And $| \mathrm { AC } | = b = 12$

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A right triangle ABC is given with $\theta = 1.1$ and $| \mathrm { AC } | = b = 12$ . CD is drawn perpendicular to AB, DE is drawn perpendicular to BC, EF $\perp$ AB and this process is continued indefinitely as shown in the figure. Find the total length of all the perpendiculars $| \mathrm { CD } | + | \mathrm { DE } | + | \mathrm { EF } | + | \mathrm { FG } | + \ldots$ Write your answer to two decimal places. $A right triangle ABC is given with \theta = 1.1 and | \mathrm { AC } | = b = 12 . CD is drawn perpendicular to AB, DE is drawn perpendicular to BC, EF \perp AB and this process is continued indefinitely as shown in the figure. Find the total length of all the perpendiculars | \mathrm { CD } | + | \mathrm { DE } | + | \mathrm { EF } | + | \mathrm { FG } | + \ldots Write your answer to two decimal places.$

A Right Triangle ABC Is Given With θ=1.1\theta = 1.1θ=1.1 And ∣AC∣=b=12| \mathrm { AC } | = b = 12∣AC∣=b=12

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A Right Triangle ABC Is Given With $\theta = 1.1$ And $| \mathrm { AC } | = b = 12$

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