Web1 mrt. 2024 · Explanation: We have: cosθ = 3 5 Using the Pythagorean identity, cos2θ +sin2θ = 1 So. 9 25 +sin2θ = 1 sin2θ = 1 − 9 25 = 16 25 ∴ sinθ = √16 25 = ± 4 5 Answer link CountryGirl Mar 1, 2024 The value is 4 5 Explanation: We know from the given that cos(θ) = 3 5 So then to simplify further, we will divide: cos(θ) = 3 5 → cos(θ) = 0.6 Web30 mrt. 2006 · One way to achieve this is to graph a function with vertical asymptotes at x=2 and x=4. One of the problem with using vertical asymptotes is that you still have to consider the endpoints of the interval. If the derivative is negative at 5, for instance, there would be a local minimum at x = 5, with the open interval being (5-, 5]. I know it ...

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