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Mathematics: Post your doubts here!

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I used v=u+at

how is that not correct....

also can u explain Q5ii of the same paper??
You can not use that. The equations of motion are only applicable when the magnitude of acceleration is constant.

For 5ii) We know that particle Q was thrown 2 seconds later. Also, we will use s = ut + 1/2 a t^2 because it is asking about the time when one particle is 5 m higher than the other. The equation gives us both time and displacement, and is according to the question.

Now, when P is 5m higher than Q, we know that displacement of P - displacement of Q should equal 5. (Get used to this concept as there are a lot of such questions).
Using the equation
s = 17(t+2) - 5(t+2)^2
We use t + 2 because P was thrown two second earlier. Thus, it has been travelling two seconds more than Q. Now the equation for Q would be
s = 7t - 5t^2

Now we will eliminate s as we know Q(s)-P(s) = 5
17(t+2) - 5(t+2)^2 -(7t-5t^2) = 5
Solve this and the value of t would be 0.9s.

Just use v = u + at now. Use t+2 for P and t for Q. You will get the answer
 
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You can not use that. The equations of motion are only applicable when the magnitude of acceleration is constant.

For 5ii) We know that particle Q was thrown 2 seconds later. Also, we will use s = ut + 1/2 a t^2 because it is asking about the time when one particle is 5 m higher than the other. The equation gives us both time and displacement, and is according to the question.

Now, when P is 5m higher than Q, we know that displacement of P - displacement of Q should equal 5. (Get used to this concept as there are a lot of such questions).
Using the equation
s = 17(t+2) - 5(t+2)^2
We use t + 2 because P was thrown two second earlier. Thus, it has been travelling two seconds more than Q. Now the equation for Q would be
s = 7t - 5t^2

Now we will eliminate s as we know Q(s)-P(s) = 5
17(t+2) - 5(t+2)^2 -(7t-5t^2) = 5
Solve this and the value of t would be 0.9s.

Just use v = u + at now. Use t+2 for P and t for Q. You will get the answer
oohh thaankkkuuu!! i'll tag u for more problems :p
 
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You can not use that. The equations of motion are only applicable when the magnitude of acceleration is constant.

For 5ii) We know that particle Q was thrown 2 seconds later. Also, we will use s = ut + 1/2 a t^2 because it is asking about the time when one particle is 5 m higher than the other. The equation gives us both time and displacement, and is according to the question.

Now, when P is 5m higher than Q, we know that displacement of P - displacement of Q should equal 5. (Get used to this concept as there are a lot of such questions).
Using the equation
s = 17(t+2) - 5(t+2)^2
We use t + 2 because P was thrown two second earlier. Thus, it has been travelling two seconds more than Q. Now the equation for Q would be
s = 7t - 5t^2

Now we will eliminate s as we know Q(s)-P(s) = 5
17(t+2) - 5(t+2)^2 -(7t-5t^2) = 5
Solve this and the value of t would be 0.9s.

Just use v = u + at now. Use t+2 for P and t for Q. You will get the answer

From where did the fives from s = 17(t+2) - 5(t+2)^2 and s = 7t - 5t^2 come from?
 
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8GN0L.png


Can't figure this gem out. Any help, please?
 
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