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http://papers.xtremepapers.com/CIE/Cambridge International A and AS Level/Mathematics (9709)/9709_w13_qp_13.pdf
Q7b please somone explain briefly .. thanks![]()
you just have to consider the same formulae but take it as Rcos(theeta/2 -alpha)I'm re-posting this. Someone please help me
mine plslet me solve it in terms of degrees first and you'll understand better. Sin is Positive is 1st and 2nd Quadrant while negative in 3rd and 4th quadrant then again positive in the 5th and 6th Quadrant then negative in the 7th and 8th Quadrants.
1st Quad = Alpha 2nd = 180-Alpha 3rd = 180+Alpha 4th = 360-Alpha 5th = (1stQuad+360) 6th = (2ndQuad+360)
Sin(2x+60)=1/2
sin^-1(1/2) = 30 Degrees //1st quadrant and (180-30) //2nd quadrant and 360+30 //(5th Quadrant) 360+150 //(6th Quadrant)
(2x+60)= 30 or 2x+60= 150 or 2x+60=390 or 2x+60=510 Degrees
2x=-30 or 2x=90 Degrees or 2x=330 Degrees or 2x=450 Degrees
x=-15 Degrees or x= 45Degrees or x=165 Degrees or x=225 Degrees.
since first and last is outside the range.. their are only two valid answers x=45 Degrees or 0.25Pi and x= 165 Degrees or 11Pi/12
mine plzlet me solve it in terms of degrees first and you'll understand better. Sin is Positive is 1st and 2nd Quadrant while negative in 3rd and 4th quadrant then again positive in the 5th and 6th Quadrant then negative in the 7th and 8th Quadrants.
1st Quad = Alpha 2nd = 180-Alpha 3rd = 180+Alpha 4th = 360-Alpha 5th = (1stQuad+360) 6th = (2ndQuad+360)
Sin(2x+60)=1/2
sin^-1(1/2) = 30 Degrees //1st quadrant and (180-30) //2nd quadrant and 360+30 //(5th Quadrant) 360+150 //(6th Quadrant)
(2x+60)= 30 or 2x+60= 150 or 2x+60=390 or 2x+60=510 Degrees
2x=-30 or 2x=90 Degrees or 2x=330 Degrees or 2x=450 Degrees
x=-15 Degrees or x= 45Degrees or x=165 Degrees or x=225 Degrees.
since first and last is outside the range.. their are only two valid answers x=45 Degrees or 0.25Pi and x= 165 Degrees or 11Pi/12
Gimme sum tym2013 june
a responce would be VERY nice pleaseGimme sum tym
Oh hey... i just saw ur post.... wait... i will work on it and see if i can work something out...a responce would be VERY nice please![]()
what paper and what variant2013 june
it's Paper 3 FOR SURE *shudders*what paper and what variant
*doesn't take paper3*it's Paper 3 FOR SURE *shudders*
not sure about the vairant though... i think it's 31 but i'm not sure... just check
I´ll post this again...please someone help!
I´ve got a question and would appreciate some help.
For Q9(i), if you are trying to find the normal to the plane using vector product, why if you do AC x AB or CA x BA you get a wrong answer, but if you use any other two vectors, you get the correct normal to the plane? The only difference for the normal to the plane I get using AC x AB or CA x BA is a minus sign for the k coordinate, instead of a positive one.
I would also like if someone could clarify me how to use vector product correctly, ie. what requisites should the vectors you are going to use for vector product have?
Also, how do you do Q9(ii).
Thank you in advance.
count your blessings my friend count your blessings :')*doesn't take paper3*![]()
Use AB x BC and see if u get the correct answr..
i'm getting i+2j+k for that... [talking about part i ]
i think u have to use the vectors where the second alphabet of the first vect and the first alphabet of the second vector are common:
AB x BC
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