Need help please (2 Viewers)

hihihi

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Find the volume of the solid generated when the given curve is rotated about the x-axis:
y = cosπx between x = 0 and x = 1

where that 'n' symbol is pi.
 

Drongoski

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Presumably, you are accelerating in maths. So what do you already know and what don't you know about how to do this question? Which part of this question is giving you a problem?
 
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hihihi

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err.....................

there is no trouble... im just not getting that answer and i dont know where im wrong....

so can you pl0x do it for me?

thx360noscopebai.
 

hihihi

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ya but wouldnt differentiating sin(2pi * x) give 2pi* cos(2pi*x)??

so why didnt you factor out a 1/2pi to elimante those constants?
 

hihihi

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and sorry, my bad,, it was from 0-1/2 if thats okay :///
 

hihihi

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how come??

cuz u can factorise the 1/2pi and then the pi's cancel and it becomes 1/4 outside the integral??
 

hihihi

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OOOOOOOOOOOOOOOOOOO)o0o0o0o0o0o0o00o0O)O)O)O)O))O0o0o00000o0o0000000000o


u r 1 big good great man! yes u u great m a n i0i0i0i

thx thx thxhxhxhxhxho0o0i0
 

hihihi

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n'd u 2 m8 r8 8/8 gr8 f8 see u @ the g8 with k8 on the d8.
 

hihihi

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k need help with 1 more!1!!!!!!!

boiiiizzz okay here we goo000o0o

::::

Find the volume of the solid generated when the given curve is rotated about the x-axis
y = cot ((π/2)*x) between x = 1/2
and x = 1,

bounds and stuff have been pentachecked so there is no mistake on my behalf.

answer is weird as heck:

1/2(4-pi)units cubed

i got 2+pi/2

halp plox thx360noscopebai
 

leehuan

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No need to bump after just six minutes



 

hihihi

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soz if the bump affected u

can u solve it fully,

cuz as i implied, i got a different asnwer, so like, is it okie dokie if u can do it all for me

i know its 11:20 and u probs got idk uni or school in 5 mins but like, pl0x it wont take long

thx

p.s.s.s.s.s great u good man XDXDXD
 

hihihi

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also need halp with this q:

π
cos^6(x) x sin(x) dx
0

upper bound is pi and lower is 0

im getting answer as zero, i kinda need explantion on how bounds change when using integrating but substiintuition
 

hihihi

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not the first time someone said dat 2 moi m8, but i still r8 my typing as 8/8 g'donu m8 for the r8 but im going on a d8 with k8 so see you m8 at the g8 at 8:08,
 

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