The Student Room Group

trig mk9

Same value of x as last 2 threads i made

tanx=cosx

sinx=cos²x

sinx=1-sin²x

sin²x+sinx-1=0

let sinx=y

y²+y-1=0

quaratic equation gives me (-1±root 2)/2

then i got a wrong answer >.>
help, where have i made a stupid mistake this time

@TeeEm @Zacken
Reply 1
Original post by thefatone
Same value of x as last 2 threads i made

tanx=cosx

sinx=cos²x

sinx=1-sin²x

sin²x+sinx-1=0

let sinx=y

y²+y-1=0

quaratic equation gives me (-1±root 2)/2






then i got a wrong answer >.>
help, where have i made a stupid mistake this time

@TeeEm @Zacken


sorry I am teaching
Reply 2
Original post by TeeEm
sorry I am teaching


oh.. ok
Original post by thefatone
Same value of x as last 2 threads i made

tanx=cosx

sinx=cos²x

sinx=1-sin²x

sin²x+sinx-1=0

let sinx=y

y²+y-1=0

quaratic equation gives me (-1±root 2)/2

then i got a wrong answer >.>
help, where have i made a stupid mistake this time

@TeeEm @Zacken

There's where.
Reply 4
Original post by thefatone
Same value of x as last 2 threads i made

tanx=cosx

sinx=cos²x

sinx=1-sin²x

sin²x+sinx-1=0

let sinx=y

y²+y-1=0

quaratic equation gives me (-1±root 2)/2

then i got a wrong answer >.>
help, where have i made a stupid mistake this time

@TeeEm @Zacken


As above, solving the quadratic equation gives:

y=1±124(1)(1)2×1=1±1+42=\displaystyle y = \frac{-1 \pm \sqrt{1^2 - 4(1)(-1)}}{2 \times 1} = \frac{-1 \pm \sqrt{1 + 4}}{2} = \cdots
1 + 4 = 5 not 2
Reply 6
Original post by Zacken
As above, solving the quadratic equation gives:

y=1±124(1)(1)2×1=1±1+42=\displaystyle y = \frac{-1 \pm \sqrt{1^2 - 4(1)(-1)}}{2 \times 1} = \frac{-1 \pm \sqrt{1 + 4}}{2} = \cdots


Original post by the bear
1 + 4 = 5 not 2


thanks guys so much, i was being stupid again >.>
Reply 7
Original post by the bear
1 + 4 = 5 not 2


Reply 8
Original post by Zacken


claiming this gif for future use
Original post by Zacken


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