If you have math problems, post here.
4442.179 days ago
Apr 12, 2011 - 4:12 AM
Not really a problem but just a question.
Explain how Sine-1 turns sine into an angle, usually theta :P
4441.413 days ago
Apr 12, 2011 - 10:35 PM
Arcsine undoes Sine. The information you gather from a triangle is the Sine of ABC, which is not useful in finding the angle measurement. We can undo Sine though with Arcsine, just like how the sqrt(x2) == x.
At least, I think that's how it is explained.
4441.395 days ago
Apr 12, 2011 - 11:01 PM
This might be a bit vague, but here goes.
Given: (x+3)^2
Find: f(x+h)
Any help?
4441.273 days ago
Apr 13, 2011 - 1:56 AM
Arcsine undoes Sine. The information you gather from a triangle is the Sine of ABC, which is not useful in finding the angle measurement. We can undo Sine though with Arcsine, just like how the sqrt(x2) == x.
At least, I think that's how it is explained.
... but how does putting sine under a sign that means "basically" to give the reciprocal... how does that worK?
4441.267 days ago
Apr 13, 2011 - 2:05 AM
This might be a bit vague, but here goes.
Given: (x+3)^2
Find: f(x+h)
Any help?
Are you not given the original function f? I'm a little lost as to what is being asked.
4441.264 days ago
Apr 13, 2011 - 2:09 AM
I'm only asking why you get the angle that creates the ratio of Sine when you press Sin-1 Yes, I understand what ArcSine is, but how does getting a reciprocal reproduce the angle?
4441.26 days ago
Apr 13, 2011 - 2:15 AM
Ah, it's not a reciprocal. The symbol is a bit misleading. The -1 simply means that it's the inverse function, not that it's the multiplicative inverse (reciprocal).
Edit: In other words, sin-1 is just a function designed to return the angle that yields whatever sine value is given it.
4441.257 days ago
Apr 13, 2011 - 2:19 AM
The -1 doesn't actually mean the reciprocal - it's notational shorthand for arcsin.
In the same way that x-1(x(a)) = a, sin-1(sin(a)) = a.
Also, to the function question:
If you mean that f(x) = (x + 3)2, then f(x+h) = ((x+h)+3)2. Everywhere you see x in the original function, replace it with (x+h).
4441.257 days ago
Apr 13, 2011 - 2:20 AM
Ah, it's not a reciprocal. The symbol is a bit misleading. The -1 simply means that it's the inverse function, not that it's the multiplicative inverse (reciprocal).
so what's an inverse function?
4441.257 days ago
Apr 13, 2011 - 2:20 AM
It is a function that "undoes" a corresponding function. The inverse of the function "f(x) = x + 1" for example would be "f-1(x) = x - 1".
4441.255 days ago
Apr 13, 2011 - 2:23 AM
This might be a bit vague, but here goes.
Given: (x+3)^2
Find: f(x+h)
Any help?
Are you not given the original function f? I'm a little lost as to what is being asked.
So am I. But its on my homework and I haven't the slightest clue on what to do. I don't even know what it is asking. Oh well...
4441.239 days ago
Apr 13, 2011 - 2:46 AM
This might be a bit vague, but here goes.
Given: (x+3)^2
Find: f(x+h)
Any help?
I dunno. If f(x)=(x+3)
2, then f(x+h) would be:
f(x+h)=[(x+h)+3]
2
f(x+h)=(x+h+3)
2
f(x+h)=x
2+h
2+9+2hx+6x+6h
f(x+h)=x
2+(2h+6)x+h
2+6h+9
4441.202 days ago
Apr 13, 2011 - 3:39 AM
Thank you Beary! You are a cool cat.
4440.744 days ago
Apr 13, 2011 - 2:39 PM
If this is just a derivative, when f(x)=(x+3)^2, f'(x) = 2(x+3). Easy :)
4440.66 days ago
Apr 13, 2011 - 4:39 PM
Hoooly shit, I'm so fucked if there is no one here to help me, like now!
4440.499 days ago
Apr 13, 2011 - 8:32 PM
What are you talking about?
4440.498 days ago
Apr 13, 2011 - 8:33 PM
I have homework due tomorrow, 3 questions only, but I don't know shit about them!
And here it's 10:35 pm!
4440.496 days ago
Apr 13, 2011 - 8:35 PM
If this is just a derivative, when f(x)=(x+3)^2, f'(x) = 2(x+3). Easy :)
Err, wouldn't it be (x+3)*(x+3), which would make the answer x^2+6x+9? The complications arise when h is introduced. But no matter. I've already turned it in.
4440.445 days ago
Apr 13, 2011 - 9:49 PM
Err, wouldn't it be (x+3)*(x+3), which would make the answer x^2+6x+9? The complications arise when h is introduced. But no matter. I've already turned it in.
No, it wouldn't. The Power Rule easily proves when f(x) = (x+3)^2, f'(x) = 2(x+3).
As for when h is used, as above, f(x + h) is usually used as part of the formula "lim(h-->0) ( ( f(x+h) - f(x) ) / h )", which, if f(x) = (x+3)^2, will equal 2(x+3).

4440.434 days ago
Apr 13, 2011 - 10:04 PM
Ok, thank you very much. I'm going in for tutorials tomorrow. I obviously don't understand it at all.
4440.427 days ago
Apr 13, 2011 - 10:15 PM
I have homework due tomorrow, 3 questions only, but I don't know shit about them!
And here it's 10:35 pm!
Let us help. O_o
4440.294 days ago
Apr 14, 2011 - 1:27 AM
I'm fine, a friend helped me! :D
4440.129 days ago
Apr 14, 2011 - 5:25 AM
My math teacher says that if you've got a geometry problem, and you can't make sense of it, draw random lines that pass through at least one point (preferably 2). You'll eventually get a line that'll make you click.
Not really a problem but just a question.
Explain how Sine-1 turns sine into an angle, usually theta :P
Well, if sin(theta) gives the sine of an angle, then Sin
-1(theta) should do the inverse... right?
4440.112 days ago
Apr 14, 2011 - 5:48 AM
4429.5 days ago
Apr 24, 2011 - 8:30 PM
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"html": "If you have math problems, post here.",
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"html": "Not really a problem but just a question.<br />\n<br />\nExplain how Sine<sup>-1</sup> turns sine into an angle, usually theta :P",
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"html": "Arcsine undoes Sine. The information you gather from a triangle is the Sine of ABC, which is not useful in finding the angle measurement. We can undo Sine though with Arcsine, just like how the sqrt(x<sup>2</sup>) == x.<br />\n<br />\nAt least, I think that's how it is explained.",
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"html": "This might be a bit vague, but here goes.<br />\n<br />\nGiven: (x+3)^2<br />\n<br />\nFind: f(x+h)<br />\n<br />\nAny help?",
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"html": "<div style=\"margin:20px; background-image:url(/images/light.png);\"><div style=\"border:1px solid #888; padding:5px;\"><a href=\"/users/sophrosyne/\">Sophrosyne</a> said:</div><div style=\"border:1px solid #888; padding:20px;\">Arcsine undoes Sine. The information you gather from a triangle is the Sine of ABC, which is not useful in finding the angle measurement. We can undo Sine though with Arcsine, just like how the sqrt(x<sup>2</sup>) == x.<br />\n<br />\nAt least, I think that's how it is explained.</div></div><br />\n<br />\n... but how does putting sine under a sign that means "basically" to give the reciprocal... how does that worK?",
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"html": "<div style=\"margin:20px; background-image:url(/images/light.png);\"><div style=\"border:1px solid #888; padding:5px;\"><a href=\"/users/burritofamine/\">Burrito Famine</a> said:</div><div style=\"border:1px solid #888; padding:20px;\">This might be a bit vague, but here goes.<br />\n<br />\nGiven: (x+3)^2<br />\n<br />\nFind: f(x+h)<br />\n<br />\nAny help?</div></div>Are you not given the original function f? I'm a little lost as to what is being asked.",
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"html": "I'm only asking why you get the angle that creates the ratio of Sine when you press Sin<sup>-1</sup> Yes, I understand what ArcSine is, but how does getting a reciprocal reproduce the angle?",
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"time": "1302661175",
"html": "Ah, it's not a reciprocal. The symbol is a bit misleading. The <sup>-1</sup> simply means that it's the inverse function, not that it's the multiplicative inverse (reciprocal).<br />\n<br />\nEdit: In other words, sin<sup>-1</sup> is just a function designed to return the angle that yields whatever sine value is given it.",
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"time": "1302661212",
"html": "The <sup>-1</sup> doesn't actually mean the reciprocal - it's notational shorthand for arcsin.<br />\n<br />\nIn the same way that x<sup>-1</sup>(x(a)) = a, sin<sup>-1</sup>(sin(a)) = a.<br />\n<br />\nAlso, to the function question:<br />\nIf you mean that f(x) = (x + 3)<sup>2</sup>, then f(x+h) = ((x+h)+3)<sup>2</sup>. Everywhere you see x in the original function, replace it with (x+h).",
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"html": "<div style=\"margin:20px; background-image:url(/images/light.png);\"><div style=\"border:1px solid #888; padding:5px;\"><a href=\"/users/hydrogen777/\">Hydrogen777</a> said:</div><div style=\"border:1px solid #888; padding:20px;\">Ah, it's not a reciprocal. The symbol is a bit misleading. The <sup>-1</sup> simply means that it's the inverse function, not that it's the multiplicative inverse (reciprocal).</div></div><br />\nso what's an inverse function?",
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"html": "It is a function that "undoes" a corresponding function. The inverse of the function "f(x) = x + 1" for example would be "f<sup>-1</sup>(x) = x - 1".",
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"html": "<div style=\"margin:20px; background-image:url(/images/light.png);\"><div style=\"border:1px solid #888; padding:5px;\"><a href=\"/users/hydrogen777/\">Hydrogen777</a> said:</div><div style=\"border:1px solid #888; padding:20px;\"><div style=\"margin:20px; background-image:url(/images/light.png);\"><div style=\"border:1px solid #888; padding:5px;\"><a href=\"/users/burritofamine/\">Burrito Famine</a> said:</div><div style=\"border:1px solid #888; padding:20px;\">This might be a bit vague, but here goes.<br />\n<br />\nGiven: (x+3)^2<br />\n<br />\nFind: f(x+h)<br />\n<br />\nAny help?</div></div>Are you not given the original function f? I'm a little lost as to what is being asked.</div></div><br />\n<br />\nSo am I. But its on my homework and I haven't the slightest clue on what to do. I don't even know what it is asking. Oh well...",
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"html": "<div style=\"margin:20px; background-image:url(/images/light.png);\"><div style=\"border:1px solid #888; padding:5px;\"><a href=\"/users/burritofamine/\">Burrito Famine</a> said:</div><div style=\"border:1px solid #888; padding:20px;\">This might be a bit vague, but here goes.<br />\n<br />\nGiven: (x+3)^2<br />\n<br />\nFind: f(x+h)<br />\n<br />\nAny help?</div></div><br />\nI dunno. If f(x)=(x+3)<sup>2</sup>, then f(x+h) would be:<br />\nf(x+h)=[(x+h)+3]<sup>2</sup><br />\nf(x+h)=(x+h+3)<sup>2</sup><br />\nf(x+h)=x<sup>2</sup>+h<sup>2</sup>+9+2hx+6x+6h<br />\nf(x+h)=x<sup>2</sup>+(2h+6)x+h<sup>2</sup>+6h+9",
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"html": "Thank you Beary! You are a cool cat.",
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"time": "1302712778",
"html": "If this is just a derivative, when f(x)=(x+3)^2, f'(x) = 2(x+3). Easy :)",
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"html": "Hoooly shit, I'm so fucked if there is no one here to help me, like now!",
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"html": "What are you talking about?",
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"html": "I have homework due tomorrow, 3 questions only, but I don't know shit about them!<br />\nAnd here it's 10:35 pm!",
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"html": "<div style=\"margin:20px; background-image:url(/images/light.png);\"><div style=\"border:1px solid #888; padding:5px;\"><a href=\"/users/marymansour/\">marymansour</a> said:</div><div style=\"border:1px solid #888; padding:20px;\">If this is just a derivative, when f(x)=(x+3)^2, f'(x) = 2(x+3). Easy :)</div></div><br />\n<br />\nErr, wouldn't it be (x+3)*(x+3), which would make the answer x^2+6x+9? The complications arise when h is introduced. But no matter. I've already turned it in.",
"user": "burritofamine"
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"html": "<div style=\"margin:20px; background-image:url(/images/light.png);\"><div style=\"border:1px solid #888; padding:5px;\"><a href=\"/users/burritofamine/\">Burrito Famine</a> said:</div><div style=\"border:1px solid #888; padding:20px;\">Err, wouldn't it be (x+3)*(x+3), which would make the answer x^2+6x+9? The complications arise when h is introduced. But no matter. I've already turned it in.</div></div><br />\n<br />\nNo, it wouldn't. The Power Rule easily proves when f(x) = (x+3)^2, f'(x) = 2(x+3).<br />\n<br />\nAs for when h is used, as above, f(x + h) is usually used as part of the formula "lim(h-->0) ( ( f(x+h) - f(x) ) / h )", which, if f(x) = (x+3)^2, will equal 2(x+3).<br />\n<br />\n<img src=\"/uploads/files/172114.jpg\" alt=\"172114.jpg\" />",
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"html": "Ok, thank you very much. I'm going in for tutorials tomorrow. I obviously don't understand it at all.",
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"html": "<div style=\"margin:20px; background-image:url(/images/light.png);\"><div style=\"border:1px solid #888; padding:5px;\"><a href=\"/users/ywkbme/\">ywkbme</a> said:</div><div style=\"border:1px solid #888; padding:20px;\">I have homework due tomorrow, 3 questions only, but I don't know shit about them!<br />\nAnd here it's 10:35 pm!</div></div><br />\nLet us help. O_o",
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"html": "I'm fine, a friend helped me! :D",
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"html": "My math teacher says that if you've got a geometry problem, and you can't make sense of it, draw random lines that pass through at least one point (preferably 2). You'll eventually get a line that'll make you click.<br />\n<div style=\"margin:20px; background-image:url(/images/light.png);\"><div style=\"border:1px solid #888; padding:5px;\"><a href=\"/users/sporeinsanity/\">SporeInsanity</a> said:</div><div style=\"border:1px solid #888; padding:20px;\">Not really a problem but just a question.<br />\n<br />\nExplain how Sine<sup>-1</sup> turns sine into an angle, usually theta :P</div></div><br />\nWell, if sin(theta) gives the sine of an angle, then Sin<sup>-1</sup>(theta) should do the inverse... right?",
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