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What was the answer in p1 q 2 it was a permutation questionI think there will be no permutations in paper 2 and it will be full of vectors and circular measure.
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What was the answer in p1 q 2 it was a permutation questionI think there will be no permutations in paper 2 and it will be full of vectors and circular measure.
I think there will be no permutations in paper 2 and it will be full of vectors and circular measure.
It will be of Relative Velocity, Vectors, Circular Measure (Q.12), Applications of Integration, Modulus Graphs, Linear Law, Trigonometry.
Yep and hence it will be hard
I think there will be no permutations in paper 2 and it will be full of vectors and circular measure.
5/4 untiswat was the length of the line?
yr i wrote k=4 N k=12 ... so how mch marks pssible out of 4 ..?4<k<12
yr i wrote k=4 N k=12 ... so how mch marks pssible out of 4 ..?
25/4 = nC2 (1/4) - nC1(1/2)
25/4 = n(n-1)(n-2)!/2!(n-2)! (1/4) - n(n-1)!/1!(n-1)! (1/2)
25/4 = n^2 - n/8 - n/2
50 = n^2 - n - 4n
n^2 - 5n - 50 = 0
Simplifying gives n=10 and n=-5 (rej.).
Please give the question for the trigonometry one, I'll solve.
Did you do b^2 - 4ac = 0?
That's wrong.i also did the same thing
marks that i`ll get minimum????That's wrong.
I don't remember the number of marks for the question, but you would get 2 marks deducted.mar
marks that i`ll get minimum????
25/4 = nC2 (1/4) - nC1(1/2)
25/4 = n(n-1)(n-2)!/2!(n-2)! (1/4) - n(n-1)!/1!(n-1)! (1/2)
25/4 = n^2 - n/8 - n/2
50 = n^2 - n - 4n
n^2 - 5n - 50 = 0
Simplifying gives n=10 and n=-5 (rej.).
Please give the question for the trigonometry one, I'll solve.
Hey...
The equation was (1-sinQ-cosQ)^2 - 2(1-cosQ)(1-sinQ)
And mante, i wrote the range of k wrong.. i wrote less than 12 and 4...
And in the question we had to find P.. I found the gradiend wrong... like i wrote it 2... it was 1/2 and so got it all wrong...
How many marks will I lose...?
And oh! the binomial one... I put in the values but was confused so did not solve it furthur.. LOL
For the k, gradient and binomial, you'll only get partial credit for k and binomial. 1-2 marks for the gradient one.
Ok so, I let x = -sin Q - cos Q.
Then,
=(1+x)^2 - 2(1-cos Q)(1-sin Q)
=1 + 2x + x^2 - 2(1-sin Q - cos Q + sin Q cos Q).
=1 + 2(-sin Q - cos Q) + (-sin Q - cos Q)^2 - 2 + 2 sin Q + 2 cos Q - 2 sin Q cos Q
=1 - 2 sin Q -cos Q + sin^2 Q + 2 sin Q cos Q + cos^2 Q - 2 + 2 sin Q + 2 cos Q - 2 sin Q cos Q
Rearranging all the terms correctly,
=1-2 -2 sin Q + 2 sin Q - 2 cos Q + 2 cos Q + 2 sin Q cos Q - 2 sin Q cos Q + (sin^2 Q + cos^2 Q)
=-1 + (1)
=0
Substitution ! Damn it ! Cudn't nail that one
For the k, gradient and binomial, you'll only get partial credit for k and binomial. 1-2 marks for the gradient one.
Ok so, I let x = -sin Q - cos Q.
Then,
=(1+x)^2 - 2(1-cos Q)(1-sin Q)
=1 + 2x + x^2 - 2(1-sin Q - cos Q + sin Q cos Q).
=1 + 2(-sin Q - cos Q) + (-sin Q - cos Q)^2 - 2 + 2 sin Q + 2 cos Q - 2 sin Q cos Q
=1 - 2 sin Q -cos Q + sin^2 Q + 2 sin Q cos Q + cos^2 Q - 2 + 2 sin Q + 2 cos Q - 2 sin Q cos Q
Rearranging all the terms correctly,
=1-2 -2 sin Q + 2 sin Q - 2 cos Q + 2 cos Q + 2 sin Q cos Q - 2 sin Q cos Q + (sin^2 Q + cos^2 Q)
=-1 + (1)
=0
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