Hey, to find the limits of interval for this problem, would I have to draw out the graph haha >. r=2(1+cos theta) even though it already looks as if it's 0<= theta < = 2 pi
@ganeshie8 Last question haha, I'll give you a break afterwards...for a while ;)
Find the exact length of the polar curve is the question \[r=2(1+\cos \theta)\]
Just the limits of interval I'm worried about as it wasn't given on this one.
0->2pi looks good to me by symmetry, finding the length in 0->pi and multiplying by 2 will also work
Alright, that seems to work, was tired of drawing graphs haha. But for symmetry you would have to know at least the generic look of the function?
\(\large r(\theta) = r(-\theta) \implies \) the graph is symmetrical about x axis
Right! I just did a question similar to that a while back, thanks!
because, r will be having same length for both \(\large \theta \) and \(\large -\theta \)
but symmetry won't reduce the complexity of problem here i guess
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