Write the rectangular equation x^3+y^2-2x+0 in polar form....??
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x^3+y^2-2x+0 is not an equation so there seems to be a typo
Question: Write the rectangular equation x^3+y^2-2x+0 in polar form....?? A. r=2sin theta B. r^2-2rsin theta =0 C. r= cos2 theta D. r=2cos theta
an equation has an equal sign, but it's missing in x^3+y^2-2x+0
is it possible that the x^3 is really x^2 ?
x^2+y^2-2x=0
in terms of polar equations, how can we use x^2 + y^2 ? ie, what is x^2 + y^2 equal to in terms of 'r' ?
Is the answer r=2cos theta
how are you getting that?
because r²cos²θ + r²sin²θ - 2r.cos θ = 0 r² - 2r cos θ = 0 r² = 2r cos θ r = 2 cos θ
yes you are correct, nice work
r^2cos^2theta+ r^2sin^2theta - 2r cos theta= 0 r^2 = 2rcos theta r^2+ 2r cos theta r = 2 cos theta
ok thanks a lot
np
can you please be able to help me with another problem... I'm actually doing my review sheet and I have to take my final exam tomorrow
sure, one more
3 square root 27i
can you draw it out?
\[3\sqrt{27i}\]
thanks
you need to convert the 27i into polar form
so how would you do that?
abs0 + 27i = square root 0^2 + (27)^2 = 27
yes, so r = 27 what is theta?
I'm not sure
Can you please be able to tell me how to solve....
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