O-Level Additional Math
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Hi jovially,
Iām back and have just forwarded you the compilation for your reference.
Hope you will find it useful for your child.
Cheers!
Jtutor -
xy+y+2= 0 and 2x+9y-30. Can advise how ro solve this simult eqn? Tq
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Herbie:
xy+y+2= 0 and 2x+9y-30. Can advise how ro solve this simult eqn? Tq
Is there a typo error in the second equation \"2x+9y-30\" ???
Should it be \"2x+9y=30\" ??
If yes, from this equation, makes x the subject,
i.e. x = (30-9y) / 2
Then subsitute x = (30-9y) / 2 into \"xy+y+2= 0\". -
Sorry, part 2 of the qn shld be 2x+9y-3=0
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Sorry, part 2 of the qn shld be 2x+9y-3=0
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xy+y+2= 0 and 2x+9y-30. Can advise how ro solve this simult eqn? Tq
-
Herbie:
xy+y+2= 0 and 2x+9y-30. Can advise how ro solve this simult eqn? Tq
Think more you type, more you confuse on the part 2
Assume the 2 equations are
xy+y+2= 0 -- (1)
2x+9y-3=0 -- (2)
From (2), make x the subject,
2x = 3-9y
x = (3-9y) / 2 -- (3)
Put (3) into (2),
[(3-9y) / 2][y] + y +2 =0
[(3y-9y^2 ) /2 ]+y +2 = 0
3y - 9y^2 +2y +4 = 0
9y^2 - 5y - 4 =0
(9y+4) (y-1) = 0
either (9y+4) = 0, y =-(4/9)
or (y-1) = 0, y= 1
when y =-(4/9)
x = 3.5
when y =1
x = -3
note: y^2 = square of y -
koguma:
Thanks! Thanks!Herbie:
xy+y+2= 0 and 2x+9y-30. Can advise how ro solve this simult eqn? Tq
Think more you type, more you confuse on the part 2
Assume the 2 equations are
xy+y+2= 0 -- (1)
2x+9y-3=0 -- (2)
From (2), make x the subject,
2x = 3-9y
x = (3-9y) / 2 -- (3)
Put (3) into (2),
[(3-9y) / 2][y] + y +2 =0
[(3y-9y^2 ) /2 ]+y +2 = 0
3y - 9y^2 +2y +4 = 0
9y^2 - 5y - 4 =0
(9y+4) (y-1) = 0
either (9y+4) = 0, y =-(4/9)
or (y-1) = 0, y= 1
when y =-(4/9)
x = 3.5
when y =1
x = -3
note: y^2 = square of y
Ds tried using y=-xy-2 into eqn 2 and couldn't solve it. -
Herbie:
When you make \"y\" the subject, i.e. \"y\" appears on the left hand side of the equation, the right hand side cannot have y.
Thanks! Thanks!
Ds tried using y=-xy-2 into eqn 2 and couldn't solve it.
Hence you cannot have y = -xy-2 since the \"y\" appears on both side of the equation. -
Hi koguma! Many thanks for yr explanation!
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