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Ianiant
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« Reply #915 on: September 25, 2018, 02:02:50 PM »

I looked it up and it's common for Mississippians to apply by mid-August.

My guidance counselor said it was completely normal and that it usually only takes a few weeks to get accepted if you meet the requirements.
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AskJoe
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« Reply #916 on: September 25, 2018, 04:59:18 PM »

wat
If you didn't understand that last part you probably haven't learned about trig substitutions yet. Here is the problem worked without using a trigonometric substitution. Before the substitution we had,
∫1/sqrt(9-u^2)du, where u=x-3.
Factor 9 out of the square root.
∫1/sqrt(9(1-(1/9)u^2)du=∫1/3sqrt((1-(1/9)u^2)du=∫1/3sqrt((1-((1/3)u)^2)du
Let v=(1/3)u, then dv=(1/3)du
∫1/sqrt((1-v^2)du
Now integrate and back substitute.
sin^-1(v)+C=sin^-1((1/3)u)+C=sin^-1((1/3)(x-3))+C

I probably should have done it this way when I first saw the answer and realized it could be solved this way, but I found the solution using the trigonometric substitution more interesting.
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Raven
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« Reply #917 on: September 26, 2018, 08:05:38 AM »

If you didn't understand that last part you probably haven't learned about trig substitutions yet. Here is the problem worked without using a trigonometric substitution. Before the substitution we had,
∫1/sqrt(9-u^2)du, where u=x-3.
Factor 9 out of the square root.
∫1/sqrt(9(1-(1/9)u^2)du=∫1/3sqrt((1-(1/9)u^2)du=∫1/3sqrt((1-((1/3)u)^2)du
Let v=(1/3)u, then dv=(1/3)du
∫1/sqrt((1-v^2)du
Now integrate and back substitute.
sin^-1(v)+C=sin^-1((1/3)u)+C=sin^-1((1/3)(x-3))+C

I probably should have done it this way when I first saw the answer and realized it could be solved this way, but I found the solution using the trigonometric substitution more interesting.

Whenever I look at one of Joe's posts on this topic, I feel even dumber each time.
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Sky_Nova_20
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« Reply #918 on: September 26, 2018, 12:59:47 PM »

Whenever I look at one of Joe's posts on this topic, I feel even dumber each time.

You'll learn these when you get there.
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Abu
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« Reply #919 on: September 26, 2018, 03:55:52 PM »

You'll learn these when you get there.
Exactly. No need to feel dumb.
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AskJoe
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« Reply #920 on: September 27, 2018, 06:51:13 PM »

I just received an email from my school regarding my graduation application. If all goes well I will receive my degrees (math & physics) towards the end of December. I am also eligible for a $2,500 tuition refund which I will receive soon after graduation.
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Oofis
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« Reply #921 on: September 27, 2018, 10:14:32 PM »

School holidays for the next two weeks Grin
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Bandero
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« Reply #922 on: September 28, 2018, 08:14:35 PM »

Guys, have you ever had problems with essay and other papers? I have no inspiration at all, how to fix it?

Write about something you feel passionately about
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« Reply #923 on: October 03, 2018, 09:58:55 PM »

Had to drop out of calc 3 because i got 44 in the first exam and it was worth 30% of the grade
So now ill have to take 3 electives next semester and calc 4 dynamics and differential equations on summer
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Ianiant
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« Reply #924 on: October 04, 2018, 04:07:10 AM »

Had to drop out of calc 3 because i got 44 in the first exam and it was worth 30% of the grade
So now ill have to take 3 electives next semester and calc 4 dynamics and differential equations on summer

Are you in college?
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« Reply #925 on: October 04, 2018, 01:52:08 PM »

Had to drop out of calc 3 because i got 44 in the first exam and it was worth 30% of the grade
So now ill have to take 3 electives next semester and calc 4 dynamics and differential equations on summer
Is Calc 1 hard?

I'm taking it next year as a freshman.
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Snom
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« Reply #926 on: October 04, 2018, 03:02:27 PM »

Is Calc 1 hard?

I'm taking it next year as a freshman.
HOW
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Ianiant
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« Reply #927 on: October 04, 2018, 03:03:08 PM »

HOW

A college freshman
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Bandero
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« Reply #928 on: October 04, 2018, 03:10:47 PM »

I'm 8th grade right now
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XCVII - Loss - Seer
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Sky_Nova_20
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« Reply #929 on: October 04, 2018, 03:11:42 PM »

I'm 8th grade right now

I'm not surprised, but how is that even possible in the first place?
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