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Im getting 180 finally, would you please tell the year of the paper ?i tr
i tried the same method as ashiqbal did
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Im getting 180 finally, would you please tell the year of the paper ?i tr
i tried the same method as ashiqbal did
can you tell me what natural log 0 equals to?2*6*5*4 = 240
is this the answer?
natural log as in ln(0) right? it will be 1 :Ocan you tell me what natural log 0 equals to?
Im getting 180 finally, would you please tell the year of the paper ?
yes it is from nov 2002 p2question 5 i can't see this question in the pastpapers. it is in the add maths classifiedIm getting 180 finally, would you please tell the year of the paper ?
No, its not possible..natural log as in ln(0) right? it will be 1 :O
right ok so see this question 12 either first part http://www.xtremepapers.com/papers/...matics - Additional (4037)/4037_w11_qp_13.pdf and tell me what the range would benatural log as in ln(0) right? it will be 1 :O
is my answer right?Plz man, help in the question above
are u sure it is value of k and not values of k?HarisLatif or syed1995 or multixamza01, I need help here in this question (only the first part):
Given that y=kx^2 -4x +3k, express y in the form a(x-p)^2+q, where a, p and q are in terms of k. Hence find the value of k if the maximum value of y is 4.
Well......the answer in the book is a little different. Rest is right, but instead of 3k^2, it is only 3k.is my answer right?
which year? which question? are u sure it 200?its 200
doesnt matter if we do Permutation or combination there.We will do permutations oye
please solve this one.
how many different odd4 digit numbers less than 4000 can be formed from the digits 1,2,3,4,5,6,7 if no digit may be repeated. please hurry
and the range in OR part is making me confuse too. so clear me if you understand that oneNo, its not possible..
Thnx a lot. But why do we get 2 values of k?are u sure it is value of k and not values of k?
anyway, see below and tell me:
View attachment 11591
you are good.Answer 200 ??
3 Choices for the first number .. Choose 2 out of remaining 5 4 choices for the last number.
in case of 1 as first number
In case of 1> 1P1*5P2*3P1 <-- Since 1 was already used. 3 remaining to choose the last from.
In case of 2> 1P1*5P2*4P1 <-- Since all the odd numbers were available. 4 remaining to choose the last from.
In case of 3> 1P1*5P2*3P1 <-- Since 3 was already used. 3 remaining to choose the last from.
Multiply them all, then add all those possibilities
(1*5P2*3P1)+(1*5P2*3P1)+(1*5P2*4P1) = 200 possible digits can be formed.
I'm dead sure, it's Exercis 4.1 Question 17 In "New Additional Mathematic" book!are u sure it is value of k and not values of k?
anyway, see below and tell me:
View attachment 11591
kk! almost forgot that 5P2. instead was using 2!Answer 200 ??
3 Choices for the first number .. Choose 2 out of remaining 5 4 choices for the last number.
in case of 1 as first number
In case of 1> 1P1*5P2*3P1 <-- Since 1 was already used. 3 remaining to choose the last from.
In case of 2> 1P1*5P2*4P1 <-- Since all the odd numbers were available. 4 remaining to choose the last from.
In case of 3> 1P1*5P2*3P1 <-- Since 3 was already used. 3 remaining to choose the last from.
Multiply them all, then add all those possibilities
(1*5P2*3P1)+(1*5P2*3P1)+(1*5P2*4P1) = 200 possible digits can be formed.
you are good.
kk! almost forgot that 5P2. instead was using 2!
Thnx a lot. But why do we get 2 values of k?
ok! found out the reason!I'm dead sure, it's Exercis 4.1 Question 17 In "New Additional Mathematic" book!
but for selecting the first number we'll right like this 3C1 as we can chose 1 digit from the three as first digit?Answer 200 ??
3 Choices for the first number .. Choose 2 out of remaining 5.... 4 choices for the last number.
First Number: 1,2,3
Last Number: 1,3,5,7
Middle 2 Numbers: 2 from the rest.
in case of 1 as first number
In case of 1> 1P1*5P2*3P1 <-- Since 1 was already used. 3 remaining to choose the last from.
In case of 2> 1P1*5P2*4P1 <-- Since all the odd numbers were available. 4 remaining to choose the last from.
In case of 3> 1P1*5P2*3P1 <-- Since 3 was already used. 3 remaining to choose the last from.
Multiply them all, then add all those possibilities
(1*5P2*3P1)+(1*5P2*3P1)+(1*5P2*4P1) = 200 possible digits can be formed.
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