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Throwing a ball upward |
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| Jan18-10, 08:37 PM | #1 |
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Throwing a ball upward
Hello everyone. I'm sorry for asking such basic questions without offering much in a solution attempt, but the problem is - I have no idea how to answer them! I'm obviously a non-scientist and my math skills aren't so great either. But I would like if someone could simply show me HOW to answer these questions, so I could find the answers myself:
1. The problem statement, all variables and given/known data "A ball is thrown straight upward at a velocity of 50 m/s: (1) How long will it take for the ball to stop rising? (2) How far up has the ball traveled in this time? (3) What is the ball's acceleration during this time?" 2. Relevant equations d = 1/2gt2 3. The attempt at a solution I know how to answer #2 if the ball is in freefall, but I don't know what to do if the ball starts at an upward velocity. Ditto for #1 and #3... |
| Jan18-10, 08:58 PM | #2 |
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Recognitions:
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Your initial vertical velocity is 50m/s
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| Jan18-10, 09:09 PM | #3 |
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| Jan18-10, 09:32 PM | #4 |
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Recognitions:
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Throwing a ball upwardv=u+at v2=u2+2ad d=ut+1/2at2 u= initial velocity. At the highest point, what is the final vertical velocity equal to? |
| Jan18-10, 09:53 PM | #5 |
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| Jan18-10, 10:19 PM | #6 |
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The only two equations you need are
1/2mv^2 kinetic and mgh gravitational if the ball has reached it's max height then there is no kinetic so if you make these equations equal to each other, the masses will cancel out, you no your speed v, you no gravity g, all you need to account for is height h, which is simple rearranging |
| Jan18-10, 10:46 PM | #7 |
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For the first formula I get: 1/2(50)^2 = 1250 J So, what can I do with that number? Should it help me figure out the height? |
| Jan18-10, 10:51 PM | #8 |
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Set that formula equal to the gravatational potential equation which is mgh but it's like I said, m is irrelevant and u do no g, all you need is h
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| Jan18-10, 10:52 PM | #9 |
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1/2mv^2=mgh
work from there |
| Jan18-10, 10:57 PM | #10 |
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1250=(9.8)(h) 1250/9.8=h h=127.5m Is that correct? If so, how then would I get the time to reach maximum height? |
| Jan18-10, 11:06 PM | #11 |
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I don't have a calculator but the equation is right
height is equal to distance use the equation d=v*t since you know 2 of the 3 variables t=d/v try it and you should be done |
| Jan18-10, 11:12 PM | #12 |
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Be sure to post when your done so I know when to stop lol
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| Jan18-10, 11:18 PM | #13 |
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t=2.55 The last question is "What is the ball's acceleration during this time?" - What should I do to figure that out? Also, is there a way to figure out (t) before figuring out (d)? I ask because that question that asks for (t) comes first... |
| Jan18-10, 11:21 PM | #14 |
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a=v/t
now that you have t and have v aswell, just sub in the appropriate values and you are done. I'm done for the day but that should be enough to finish the rest of this question |
| Jan18-10, 11:38 PM | #15 |
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If anyone else could offer one last bit of advice:
Is there a formula that I can use to find (t) before finding (h), if all that is known is the initial velocity? |
| Jan19-10, 12:43 PM | #16 |
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Recognitions:
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v=u+at v2=u2+2ad d=ut+1/2at2 u= initial velocity. v=final velocity At the highest point, the final vertical velocity is zero. |
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| distance, gravity, kinematics, time, velocity |
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