#help

77 messages · Page 1 of 1 (latest)

west hinge
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my working:

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help

compact cedar
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First part of second page is wrong I think

west hinge
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how @compact cedar

compact cedar
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U cant square the bottom and top

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It's not the same

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Atleast that's what I'm assuming you did

west hinge
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why not theyre both the same

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thats racist

compact cedar
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😭😭

west hinge
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square the top and it becomes u-1 / 16

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and square the bottom it becauses u^2

fast hornet
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idk if you've done that yet

compact cedar
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Brother U can't square the top and bottom of a fraction and it's the same

west hinge
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i swear this is right ^

compact cedar
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Like 3/4 x 3/4 is not the same as 3/4

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^^^

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Trig sub

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I was thinking of using sum else tho icl

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4sinhu

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Or would that be wrong

fast hornet
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wrong

west hinge
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i havent learned hyperbolic

compact cedar
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Wait would it be 1/4 sinhu

west hinge
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this is how R2drew2 did it

compact cedar
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Silly me

queen oracle
fast hornet
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just parts + arctan formula

west hinge
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bro icl this question is making me pregnant imma try this tmr

queen oracle
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By parts?

compact cedar
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Ahh What is a standard integral

fast hornet
queen oracle
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What’s the answer

compact cedar
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Oh shet I js make the sub up as i go

west hinge
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this is the whole question

queen oracle
compact cedar
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Oh so since it wants the answer to have arctan u use tan sub?

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Since icl I would've done it a bit differently but I'm not sure it'd work

fast hornet
compact cedar
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I'm trying it with 1/4 sinhu is there a reason why it wouldn't work

fast hornet
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yeh cus when you differentiate arsinh,arcosh and arcsin and arccos you get a square root on the denominator

compact cedar
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Ohh so since it looks like an arctan u use tan sub?

fast hornet
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but when you differentiate artanh and arctan you don't get a square root on the denominator

compact cedar
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Ah I was js using anything good to knoa

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Thanks bro

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Also say if the trig integration looks like u can write it down from the equation sheet am I fine to do thst or should I show working for marks?

west hinge
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Guys

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Question:

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My working:

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I made a division mistake here: underlined

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@hollow arch

fast hornet
west hinge
fast hornet
# west hinge

So at the end of this you should get … - integral of 2x^2/(1+16x^2) dx

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you can kind of see the top part is almost a multiple of the bottom part so it can be written as
integral of (2x^2 + 1/8)/(1+16x^2) - (1/8)/(1+16x^2) dx

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And now the numerator of the first fraction is a multiple of the denominator so
It’s now the integral of 1/8 - (1/8)/1+16x^2 dx

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Factor out the 1/8 and use standard result for arctan

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I know it’s different to how you’ve done it but you HAVE to get used to using these standard results and applying them

sinful reef
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@west hinge @fast hornet

fast hornet
sinful reef
sinful reef