라마3 70삐 This integral can be simplified further using trigonometric identities, but the final result is quite messy. Instead, I'll use a computer algebra system to evaluate the integral numerically:
L ≈ 8
So, the length of the curve is approximately 8 units.
Note that this result can also be obtained using the formula for the arc length of a cardioid, which is L = 8a, where a is the radius of t
익명(110.145)2024-04-23 13:57
gpt-4터보 Thus:
[
L = 2(2 + 2) = 8
]
Therefore, the length of the curve ( r = 1 + \cos(\theta) ) from ( \theta = 0 ) to ( \theta = 2\pi ) is 8 units.
라마3 70삐 This integral can be simplified further using trigonometric identities, but the final result is quite messy. Instead, I'll use a computer algebra system to evaluate the integral numerically: L ≈ 8 So, the length of the curve is approximately 8 units. Note that this result can also be obtained using the formula for the arc length of a cardioid, which is L = 8a, where a is the radius of t
gpt-4터보 Thus: [ L = 2(2 + 2) = 8 ] Therefore, the length of the curve ( r = 1 + \cos(\theta) ) from ( \theta = 0 ) to ( \theta = 2\pi ) is 8 units.
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