\(\displaystyle (\dfrac{\pi }{4})[[\dfrac{\pi}{8}] + [\dfrac{3\pi }{8}] + [\dfrac{5\pi }{8}] + [\dfrac{7\pi }{8}] + [\dfrac{9\pi }{8}] + [\dfrac{11\pi }{8}]]\) What does this come out to?
My attempt:
\(\displaystyle [\dfrac{\pi}{32}] + [\dfrac{3\pi }{32}] + [\dfrac{5\pi }{32}] + [\dfrac{5\pi }{32}] + [\dfrac{7\pi }{32}] + [\dfrac{9\pi }{32}] + [\dfrac{11\pi }{32}] ]\)
\(\displaystyle = \dfrac{36\pi}{32} = \dfrac{9\pi}{8}\)
My attempt:
\(\displaystyle [\dfrac{\pi}{32}] + [\dfrac{3\pi }{32}] + [\dfrac{5\pi }{32}] + [\dfrac{5\pi }{32}] + [\dfrac{7\pi }{32}] + [\dfrac{9\pi }{32}] + [\dfrac{11\pi }{32}] ]\)
\(\displaystyle = \dfrac{36\pi}{32} = \dfrac{9\pi}{8}\)
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