#just something small

28 messages · Page 1 of 1 (latest)

shut dirgeBOT
young briar
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What do you mean "the question is f(t) = 5t²+100" ? Do you have to find the roots of this polynomial ? Its maximum ? Or something else ?

potent shoal
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No I have the Maximum and/or Vertex (10,500). I really should have been more specific but anyway, the question is just a simple function relating to the total amount of time a flare was in the air for, and the Parabolla goes from (0,0) to (10,500) to (20, 0)

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Ill just send the question actually

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And where im at

young briar
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Yes, it'll be more clear 👍

potent shoal
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I'm technically done the question, but I don't fully understand how to get to (20,0)

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If it seems obvious then thats what I'm scared of. I have a test tmrw and I want to make sure I'm not missing any gaps on what we've learned

young briar
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Okay so the vertex is indeed at (10,500)
So what gets you stuck is why (20,0) in on the curve of the function, right ?

potent shoal
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Yeah

young briar
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"(20,0) is on the curve on the function" actually means that f has value 0 at t=20, and if you try to compute f(20) you will indeed see that f takes value 0 at this point

potent shoal
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Oh okay, I see.

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So how would I go about figuring this out on my own. Should I just make a table all the way to 20?

young briar
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In other words, the two roots of the polynomial f(t) are 0 and 20 (the two points where f takes value 0)
And any parabola has its vertex exactly at the middle of its two roots (this gives you a means to verify your answers)

young briar
potent shoal
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Wait.. okay..

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So

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F(t)=0

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Makes sense

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So than

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So okay, so lets say I already found out that 10 was the middle, and it started at 0. I could simply just double 10 or whatever the X value is in the vertex to get the other side?

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I still feel like Im misunderstanding something.
Alright so I solve for f(t)=0 for t but how...

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Bc on the table when f(t) or h = 0, t is also 0

young briar
potent shoal
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Okay okay, good. Thank you

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Glad I could clear that up. Ill close this now

unique monolith
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.close