can some one plllz help me -9p^2+14-1=8p A,0;one real solution B,0; two imaginary solutions C,72;two real solution D,0;two real solution
Are you sure you posted the problem correctly? Are you sure it isn't -9p^2 + 14p - 1 = 8p
thos is right -9p^2 + 14p - 1 = 8p
That's what I figured.
Okay, so subtract 8p from both sides to get -9p^2 + 6p - 1 = 0
We can use b^2 - 4ac for guidance
yes
6^2 - 4(-9)(-1) 6^2 + 36(-1) 6^2 - 36 36 - 36 0 So at least we know we won't have to deal with any imaginary solutions. And since we end up with zero, that pretty much means only one solution.
-9p^2 + 14p - 1 = 8p 9p^2 - 14p +8p + 1 = 0 9p^2 -6p + 1 = 0
b^2 - 4ac 36 - 36 = 0 So...it has Two equal roots
If they are equal, then that means one solution bro.
So...u can Take it has one...
Yup..)...i was coming there @Hero
thanks @Hero
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