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April 19, 2024, 05:42:22 pm

Author Topic: Ho Ho... No  (Read 28230 times)  Share 

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wyzard

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Re: Ho Ho... No
« Reply #135 on: August 17, 2016, 12:30:26 am »
+1
Can anyone help with these questions please:
1) 8A - How do you find the value of K?
2) With question 10, I integrated but don't know what to do next-hints would be appreciated :)
I'm thinking when v=0, t=? but I don't know how to find the value of K first
3) With differential equations involving kinematics, is the '+c' still required?

Thank you

Say no more ;D
1) To find k, initially when x is 5m, v is 2m/s. Using this you can find k easily.
2) Set v to zero and solve for t, as velocity is zero when the particle comes to rest.
3) Yes, the C is then found using the initial conditions supplied.
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blacksanta62

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Re: Ho Ho... No
« Reply #136 on: August 17, 2016, 05:22:14 pm »
0
Say no more ;D
1) To find k, initially when x is 5m, v is 2m/s. Using this you can find k easily.
2) Set v to zero and solve for t, as velocity is zero when the particle comes to rest.
3) Yes, the C is then found using the initial conditions supplied.
2) What about 'K', do I just ignore it?
Thanks for the help with the other questions :))

Edit:
lol, 'K' is in the answer  :D
« Last Edit: August 17, 2016, 05:24:57 pm by blacksanta62 »
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blacksanta62

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Re: Ho Ho... No
« Reply #137 on: August 17, 2016, 05:43:54 pm »
0
Hey, with the attached question:
1) How do I do b)?
2) With c) I can't seem to move forward with my working
dv/dt = 1/1+v
dt/dv = 1+v
t = 1/2(v2) + v + c
v(0) = 0 ===> c = 0
2t = v2 + v

Is my working wrong? Is that why I can't move forward?
Thank you
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wyzard

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Re: Ho Ho... No
« Reply #138 on: August 19, 2016, 05:49:51 pm »
+1
2) What about 'K', do I just ignore it?
Thanks for the help with the other questions :))

Edit:
lol, 'K' is in the answer  :D

k is an unspecified constant, so yeah just ignore it and solve in terms of k ;D
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wyzard

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Re: Ho Ho... No
« Reply #139 on: August 19, 2016, 05:53:38 pm »
+1
Hey, with the attached question:
1) How do I do b)?
2) With c) I can't seem to move forward with my working
dv/dt = 1/1+v
dt/dv = 1+v
t = 1/2(v2) + v + c
v(0) = 0 ===> c = 0
2t = v2 + v

Is my working wrong? Is that why I can't move forward?
Thank you

For (b), since acceleration is given in terms of x, use the following equation for acceleration:


For (c), to proceed forward, use the quadratic formula as you're solving for v in terms of t.
Graduated from high school in 2012 with atar of 99.55.

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blacksanta62

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Re: Ho Ho... No
« Reply #140 on: August 21, 2016, 05:36:40 pm »
+1
Thank you Wyzard, the help is appreciated :))
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blacksanta62

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Re: Ho Ho... No
« Reply #141 on: August 26, 2016, 06:51:42 pm »
0
Probably a fairly simple question (for some) but I can't see how to get the final angle for the attached question. Any help would be appreciated :)
Also, has anyone started doing exam papers yet? If so, how are you finding the exam 2 papers? Shout out to PB, he's going to full mark! ;)

Edit: I have worked out the first two but need help with how they got 115o
« Last Edit: August 26, 2016, 06:53:53 pm by blacksanta62 »
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zsteve

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Re: Ho Ho... No
« Reply #142 on: August 26, 2016, 08:09:35 pm »
0
115 = 90 + 25, we're taking that as our angle because then cos(115) automatically takes care of the negative sign for the component of force.
Hopefully that makes sense :)
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blacksanta62

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Re: Ho Ho... No
« Reply #143 on: August 26, 2016, 10:22:00 pm »
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Thanks for the reply zsteve, could you explain that last part please, don't understand what you mean by it. Thanks :)
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