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multivariable cal. 3--differentiation

multivariable cal. 3--differentiation

Q1,
find the area of the region cut from the 1st quadrant by the curvr r=2(2-sin2θ)^1/2.

i tried this one to evaluate the area but cannot the cal. the ans.


i don't know how to cal. 後面個part

Q2
find the volume of the region cut from the solid sphere p<=a by the half-plane θ=0 and θ=pi/6 in the first octant.

i don't understand what the question is asking about.
can someone show me steps?

thank you so much!!!
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[隱藏]
樓主錯區?!
定係呢d係大學野?

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回覆 #2 felixtangc 的帖子

if u feel easy, solve them for me plz.
Failing to prepare is preparing to fail!!!
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push!~~
Failing to prepare is preparing to fail!!!
想入好既大學,先要公開試考得好,更要jupas排得好!!!

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new questions added



any special skills when finding limits of multivariable function?

help to evaluate the volume and surface area as well, i am not sure about the integral
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Failing to prepare is preparing to fail!!!
想入好既大學,先要公開試考得好,更要jupas排得好!!!

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I am a s5 student =.-= =
just help u to push!!
http://10ce.fddsa.com/ce.php?sub=IKLMNQSTVWY&oral=..&bg=&ld=15&fs=4&x=8&y=42&sp=0&bgr=255&bgg=255&bgb=255&fgr=0&fgg=0&fgb=0&.gif

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引用:
原帖由 peterp2509 於 2010-4-18 05:00 PM 發表
Q1,
find the area of the region cut from the 1st quadrant by the curvr r=2(2-sin2θ)^1/2.

i tried this one to evaluate the area but cannot the cal. the ans.
26649

i don't know how to cal ...
我想問θ唔係由0到pi/2?
同埋,ans=2pi-2  ????

[ 本帖最後由 lopo42 於 2010-4-27 12:03 PM 編輯 ]

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回覆 #7 lopo42 的帖子

1st quadrant and sin2θ wor...
i don't know the ans.
can you  show how to cal. the ans. ???
Failing to prepare is preparing to fail!!!
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回覆 #8 peterp2509 的帖子

1st quadrant 唔係指個θ由x-axis掃到y-axis????

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回覆 #9 lopo42 的帖子

you are right
i'm asking for numerical ans.
can you solve the other questions first. thx.

[ 本帖最後由 peterp2509 於 2010-4-27 07:00 PM 編輯 ]
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回覆 #10 peterp2509 的帖子

抱歉...我完全唔知其他係問乜
怒我多問..你呢d係問題咩level?

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回覆 #11 lopo42 的帖子

U yr1.
Failing to prepare is preparing to fail!!!
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我而家先留意到有d咁o既野 : o
Is it too late now? ....
Q.1 why dun u use the formula area = 1/2 * integrate (theta_1 to theta_2) r(theta) d(theta)
無名小卒

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回覆 #13 xXJohnXx 的帖子

5... really too late, i just finished the exam~~@@~~
Failing to prepare is preparing to fail!!!
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