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Luukas.2

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Taking to the right and upwards as the directions for i and j:

The weight force is W = -50g j

The tensions are F = F[(cos 53) i + sin 53) j] and T = T[(-cos 40) i + (sin 40) j], where F and T are the magnitudes of the two tensions, respectively.

Since the object is stationary, F + T + W = 0

Hence: Fcos 53 - Tcos 40 = 0 and Fsin 53 + Tsin 40 - 50g = 0.
 

synthesisFR

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Taking to the right and upwards as the directions for i and j:

The weight force is W = -50g j

The tensions are F = F[(cos 53) i + sin 53) j] and T = T[(-cos 40) i + (sin 40) j], where F and T are the magnitudes of the two tensions, respectively.

Since the object is stationary, F + T + W = 0

Hence: Fcos 53 - Tcos 40 = 0 and Fsin 53 + Tsin 40 - 50g = 0.
i couldn't solve that last line..

Screen Shot 2023-10-13 at 12.48.15 pm.png
why is x<-2 discarded bc can't it move back. idk
 

Luukas.2

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i couldn't solve that last line..

View attachment 40462
why is x<-2 discarded bc can't it move back. idk
Look at the velocity equation... it is undefined for x = 0 and x = 2, so the particle is always trapped in x > 2, 0 < x < 2, or x < 0.

Given x = 1 initially, the domain of movement is no bigger than 0 < x < 2
 

Luukas.2

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i couldn't solve that last line..

View attachment 40462
why is x<-2 discarded bc can't it move back. idk
Note that a much simpler approach is to sketch



as both and are easily sketched and you can then add them to get y = f(x). The question tells you that v = 0 at x = 1 and so the sketch of v2 v. x is simply the part of y = f(x) where .

This sketch makes obvious that the motion is restricted to without solving a single inequality.
 

Trippzy

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yeah but how
the probability is 0.23 for the students who do ext 1
for a binomial distribution to be negatively skewed, the probability must be less than 0.5. so in this case 0.23 < 0.5 = negatively skewed

conversely for positive skewed it must be X > 0.5

don't ask me how it workers idk i just know that's what u do😭
 

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