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just supporting you as your comb seems normal with wacky combos i have seen
Oh I never that that the combination was crazy.. It is quite normal.. Pure sciences + Maths. I just said it was difficult.
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just supporting you as your comb seems normal with wacky combos i have seen
Oh I never that that the combination was crazy.. It is quite normal.. Pure sciences + Maths. I just said it was difficult.
no i wasnt talking bout her combo just saying i have seen other combos which dont make sense like physics eco and acounts i mean whats the use of physics
sweet hearts ur convo is intercepting with the questions and there answers ... pleesh continue on ur wallls thankyee ^_^Yup, qualified for the aforementioned group.
no i wasnt talking bout her combo just saying i have seen other combos which dont make sense like physics eco and acounts i mean whats the use of physics
sweet hearts ur convo is intercepting with the questions and there answers ... pleesh continue on ur wallls thankyee ^_^
you just acted like punjab police! xD coming after the enemies have surrendered.... by the way chek inbox i solved ur q...No off-topics, please.
Esme imma solve u the whole question but first i must tell you wat i am doing...
lets take a set of three variables that are a point on the line of which we have to find the equation...
a, b, c
then u know wat b1 is? its is substraction of one point from another on the line... suppose it is of coordinates i, j, k
then the equation of line would be sumthing like (a,b,c) +t (i, j, k) get this part...?
wat we have to do in this equation is to eliminate one variable either x or y or z and make one of them the subject of formula in terms of each variable... such as if we are making x as the subject of formula then... x in terms of x, in terms of y and in terms of z.
the general equation from wch we derive the equation of line is
(x-a)/i +(y-b)/j + (z-c)/k
further more
The two planes are x+2y-2z =2
And 2x-3y +6z =3
Lets say I like x and I want x to remain as it is and want y and z to converge to x.
Now look at the two equations closely
To eliminate y we can multiply the entire first equation by 3
And the second eq by2 thus the both terms in y wud be plus six and minus six and wud be eliminated…
The new eqs are 3x+ 6y- 6z=6
And second wud be 4x – 6y +12z =6
Y is eliminated….
7x +6z=12
7x= 12-6z
X =(12-6z)/7 …………… here is x in terms of z
Now to eliminate the term in z we will take first eq multiply the it by 3.
And take the sec eq as it i.
3x+ 6y -6z =6
2x-3y +6z =3
Z is eliminated we will get 5x+ 3y= 9
X= (9-3y) /5 this is x in terms of y
Now x=x in terms of y = x in terms of z
(X-0)/1 + (9-3y)/5 = (12-6z) /7
We re arrange… to make coefficient of y and z 1
(X-0)/1 + -3 (y-3) /5 = -6 (z-2) /7
(X-0)/1 +(y-3)/ (-5/3) = (z-2) /- 7/6
By comparing this eqwuth the general formula we know that a=0 b=3 c=2
And I=1 j= -5/3 and k=-7/6
To simplify these points or to remove them from fractions you can multiply them with ---6… remember abc CANNOT be multiplied or divided but only b1 can be ie I j and k can be.
We will get -6, 10 , 7
Thus we have the eq of line
(0, 3, 2) +t (-6, 10 , 7) J hope you get it
Esme
the choice is urz loveYes I got it thank you.
One question though, in the end you multiplied b1 by -6. so you got it as (-6,10,7). What if I decide to multiply it by 6. The signs would then change (6,-10,-7). Is that ok ?
Oh and I tried it by another method and I got the answer with that too.
wch prt
Rutzaba or PhyZac
Please help : http://papers.xtremepapers.com/CIE/...S Level/Mathematics (9709)/9709_w09_qp_31.pdf
no. 5(i)
you should know that tan θ = y/x and the gradient (m) is equal to y/x so u can say from here that tan θ = gradient. you need to find the angle between line l and the gradient of the curve at p so first of all we will find the gradient of the curve at point phttp://papers.xtremepapers.com/CIE/Cambridge International A and AS Level/Mathematics (9709)/9709_w05_qp_1.pdf
Could anyone please help me with qn no. 9(iii)?
Thanks
Ways to be divided
3 5 1 x 3!
3 3 3 x 3!/3!
1 7 1 x 3!/2!
9C3 * 6C5 * 1C1 * 3! = 3024
9C3 * 6C3 * 3C3 * 3!/3! = 1680
9C1 * 8C7 * 1C1 * 3!/2! = 216
Total No. Of Ways = 4920..
If the pies are identical then it would be a whole different story..
no no its given in the questioni didnt get why permutation is used here! dnt we assume that pies are identical? please explain.
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