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Mathematics: Post your doubts here!

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View attachment 52128
in part 1 i used v=u+at but the ans turned out to be wrong why??
i used vP= 1.3 +(0.1*20)=3.3m/s
ince vP=vQ so 3.3= vQ
thus, at t=20s 3.3= uQ+(0.016*20) uQ= 3.3-0.32=2.98m/s
Whereas, in markscheme the formula s=ut+1/2at^2 is used which gives the ans 0.1m/s
Can someone explain why cant we use v=u+at here???
Are you sure the ms says 0.1 m/s? Which paper is this?
 
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View attachment 52128
in part 1 i used v=u+at but the ans turned out to be wrong why??
i used vP= 1.3 +(0.1*20)=3.3m/s
ince vP=vQ so 3.3= vQ
thus, at t=20s 3.3= uQ+(0.016*20) uQ= 3.3-0.32=2.98m/s
Whereas, in markscheme the formula s=ut+1/2at^2 is used which gives the ans 0.1m/s
Can someone explain why cant we use v=u+at here???
Firstly, equations of motion are to be used only when acceleration is constant. Particle P is moving at a constant speed, but Q is not. Your using v=u+at to find v = 3.3 for P is correct. For Q however, none of the equations of motion can be used, because Q's acceleration is not constant. You will have to integrate the acceleration to find its velocity function. When you integrate, the velocity function will include a +c, the arbitrary constant. By knowing that when t=20, v=3.3 for Q, you're able to substitute this into velocity function, to find the arbitrary constant, and thus able to find v when t=0.
 
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P13 nov 2014 maths.PNG
to find f '(x) integration= y= -18/x^2 +c ...why do we have to use x=0 to find c why not the x of stationary point that is 3?
 
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Firstly, equations of motion are to be used only when acceleration is constant. Particle P is moving at a constant speed, but Q is not. Your using v=u+at to find v = 3.3 for P is correct. For Q however, none of the equations of motion can be used, because Q's acceleration is not constant. You will have to integrate the acceleration to find its velocity function. When you integrate, the velocity function will include a +c, the arbitrary constant. By knowing that when t=20, v=3.3 for Q, you're able to substitute this into velocity function, to find the arbitrary constant, and thus able to find v when t=0.
how can i figure out from the question that the acceleration is not constant?
 
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View attachment 52134
to find f '(x) integration= y= -18/x^2 +c ...why do we have to use x=0 to find c why not the x of stationary point that is 3?
x=3 will be used and the equation will be equal to 0 as dy/dx is 0.
how can i figure out from the question that the acceleration is not constant?
For P the acceleration is constant as the acceleration is just a number but for Q the expression involves time too. This means it varies according to time and hence is not constant.
 
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x=3 will be used and the equation will be equal to 0 as dy/dx is 0.

For P the acceleration is constant as the acceleration is just a number but for Q the expression involves time too. This means it varies according to time and hence is not constant.
thnks :D
 
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