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Engineering Polynomial - Help needed!

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Reply 20
Original post by joostan
It's 2y32y^3
As such, when you equate the coefficients of y3y^3 there needs to be 2 on each side.


Sorry it took a while, trying to get my head around it!

Does that make:

P(y)=(2y3)(y2+ay+b) P(y) = (2y - 3)(y^2 + ay + b)

Therefore:

P(y)=2y3+a2y2+b2y3y23ay3b P(y) = 2y^3 + a2y^2 + b2y - 3y^2 - 3ay - 3b

?
Original post by clloyd12
Sorry it took a while, trying to get my head around it!

Does that make:

P(y)=(2y3)(y2+ay+b) P(y) = (2y - 3)(y^2 + ay + b)

Therefore:

P(y)=2y3+a2y2+b2y3y23ay3b P(y) = 2y^3 + a2y^2 + b2y - 3y^2 - 3ay - 3b

?


Yep.

It is convention and easier to read if you put the constant part at the front of each term, so 2ay^2, rather than a2y^2.

Butr what you have put is correct.
Reply 22
Original post by ghostwalker
Yep.

It is convention and easier to read if you put the constant part at the front of each term, so 2ay^2, rather than a2y^2.

Butr what you have put is correct.


Awesome thanks! i'll plug this into the formula and see if I hit the right answer!
Reply 23
Original post by ghostwalker
Yep.

It is convention and easier to read if you put the constant part at the front of each term, so 2ay^2, rather than a2y^2.

Butr what you have put is correct.


Oh daym! I got it right :biggrin: My head honestly hurts! I just looked at the last question:

2x3+3x27x5=0 2x^3 + 3x^2 - 7x - 5 = 0

Given

x=5/2 x = - 5/2

I think this is too much maths for my day off lol
Original post by clloyd12
Oh daym! I got it right


:cool:



2x3+3x27x5=0 2x^3 + 3x^2 - 7x - 5 = 0

Given

x=5/2 x = - 5/2

I think this is too much maths for my day off lol


Similar method as last time, but watch your signs.
Reply 25
Original post by ghostwalker
:cool:


Similar method as last time, but watch your signs.



:cool: Yeaaa it worked! Thanks so much for your help!

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