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Physics: Post your doubts here!

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Velocity is the gradient of the acceleration-time graph. Following that, the graph C seems the viable option. If you look closely, toh the gradient of a-t graph increases from a horizontal slope, decreases and reaches back a 0 gradient at its maximum point. That is what the graph C shows! :)
Concentrate a little and you'll surely understand! :)
The answer is A my friend :)
 
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Velocity is the gradient of the acceleration-time graph. Following that, the graph C seems the viable option. If you look closely, toh the gradient of a-t graph increases from a horizontal slope, decreases and reaches back a 0 gradient at its maximum point. That is what the graph C shows! :)
Concentrate a little and you'll surely understand! :)

The answer is A my friend :)

A way to look at this question is by looking at the end of the graph . when acceleration is zero it doesnt mean velocity is zero so B & C arent correct . and D isnt correct as it only shows acceleration increasing n no decrease . So A has to be the ans

yes guys the answer is A, I also thought B was correct but, acceleration never goes negative, so velocity would be ever increasing here :D
thanks haha101 :)
 
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The uncertainty in g is simply obtained by adding the uncertainties of s and t.
In this case, the ucertainty of 2s is 2% (The constant '2' is ignored).
The uncertainty in t^2 is 3% + 3% = 6%. This is because t^2 is the same as t x t, so the uncertainties are supposed to be added.
Total uncertainty in g = 2% + 6% = 8%

Hope that helped :)
 
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A way to look at this question is by looking at the end of the graph . when acceleration is zero it doesnt mean velocity is zero so B & C arent correct . and D isnt correct as it only shows acceleration increasing n no decrease . So A has to be the ans

Apologies, I missed that thing. Thank you for the correction! :)
 
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Since the wave is amplitude modulated (the frequency of the carrier wave appears constant and thus unmodulated), the carrier wave's amplitude follows the envelope of the signal wave; in other words, if you connect the peaks of every wave to the next one, you should get something like a sine wave. In this case, the maximum amplitude occurs first at

t = approximately 2 microseconds - you can also estimate this to be at t = 0 microseconds since you can shift the graph to the left along the x axis without changing the general shape of the graph.

The wavelength is from one peak till the direct next peak, so this next peak (of both the carrier and the signal) occurs at

t = approximately 102 microseconds (or 100 microseconds if you have approximated 2 microseconds to 0)

so the difference is either 100 - 0 or 102 - 2, both of which are equal to 100 microseconds.
So the time period of the wave is 100 microseconds and as

frequency = 1/Time Period,

time period = 1 / (100 x 10^-6) = 10,000 Hz = 10 kHz.

Hope this helped!

(A neat little thing is that if you start with the beginning of the graph at t = 0 at the top of your webpage and scroll up till the top, you can actually see the carrier wave as it is!)

Good Luck for your exams!
 
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First of all data you are provided with
Frequency = 125 hz
tension = 4n
wavelength = 17.8/100 = 0.178m (Note : this length is given for anti node seperation, and wave length is between 2 alternative anti nodes or nodes)
therefore : 0.178 * 2 = 0.356 m (this length is of wavelength )

V= f*wavelength
v = 125 * 0.356
v = 44.5 m/s

now rooting on both sides
m = 4/44.5^2
m = 2.1 x 10^-3
 
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A copper wire of cross-sectional area 2.0mm2
carries a current of 10A.
How many electrons pass through a given cross-section of the wire in one second?
A 1.0 x 101 B 5.0 x 106 C 6.3 x 1019 D 3.1 x 1025 how c?
 
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appearing in A's level physics sup...
I NEED HELP IN FINDING UNCERTAINITY.... -_- en physics sux :p
 
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A copper wire of cross-sectional area 2.0mm2
carries a current of 10A.
How many electrons pass through a given cross-section of the wire in one second?
A 1.0 x 101 B 5.0 x 106 C 6.3 x 1019 D 3.1 x 1025 how c?
ITS SIMPLE
Q=ne
"n"denotes number of electrons
"e"=1.6x10^-19
sup
Q=IT
substitute both equations
IT=ne
or
I/e=n/t
10/1.6x10^-19
ans:C
 
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