Answer true or false. $\int$cos ⁵x dx can be easily solved by letting u = cos x.

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The integral of $ \cos(x) $ is straightforward, but the notation "F1F1F1S1uf0f2F1F1F10 cos ⁵x dx" is unclear and seems to contain formatting errors, making it difficult to understand the context or the actual function to be integrated. However, for a simple integral involving $ \cos(x) $, letting $ u = \cos(x) $ is not the standard approach; instead, one would directly integrate $ \cos(x) $ to get $ \sin(x) + C $, where $ C $ is the constant of integration.

Answer True or False ∫\int∫ Cos 5x Dx Can Be Easily Solved by Letting U

Answer True or False $\int$ Cos ⁵x Dx Can Be Easily Solved by Letting U