Question

plse solve this

Answer 1

let t, r are the roots of binomial, you have formula that says
t+r = -a
t*r = b
and t= r^2 there fore
\[r^2+r=-a\\r*r=r^2 =b\]

Answer 2

get a = (-r^2 -r) --> a^3 =...
b^2 =....
b = ...above
---------------------------------------------
a^3+b^2+b =..........
do the leftover. quite easy, boy!

Answer 3

if u have taken t = r^2
then
it would be r^2*r not r*r

Answer 4

yes, fix it , thank you

Answer 5

hmmm
yes i fix it ,
but not getting answer

Answer 6

ok. So, I'm useless. Sorry for that.

Answer 7

oh no y u said that
no, u r not useless bro

Answer 8

may be i will be wrong

Answer 9

to me, If I had that problem, I would do on that way. It's your problem, not mine,so I didn't solve until the final answer.But if you said so. I will try once and let you know whether I am right or wrong. That's it. no answer. Deal?

Answer 10

okay

Answer 11

I am terribly sorry, friend. I AM RIGHT. hehehe.

Answer 12

you have to redo and find out your mistake. One more offer: I can check your work.

Answer 13

okay ..i m attaching my answer

Answer 14

mistake at p^3 , it's still have minus sign in the front,

Answer 15

you let \[p^3 = (\beta^2+\beta)^3\]while it is \[p^3 = -(\beta^2+\beta)^3\]

Answer 16

ok? redo, friend

Answer 17

yes..
but at the end of it cube, i have taken minus sign common

Answer 18

nope, pleeeeeaaase!! carefully put it in neat you will get the same answer with the first part you did. Sure!!

Answer 19

see? redo!! hehehe

Answer 20

i m not getting can u help me

Answer 21

\[\huge p^3+q^2+q=( -(\beta^3+\beta))^3+(\beta^3)^2+\beta^3\]
\[\huge -(\beta^6+3\beta^5+3\beta^4+\beta^3)+\beta^6+\beta^3\]
\[open~the~bracket~\huge -\beta^6-3\beta^5-3\beta^4-\beta^3+\beta^6+\beta^3\]
\[\huge -3\beta^5-3\beta^4\]
\[factor~-3\beta^4~out~\huge -3\beta^4(\beta+1)\]

Answer 22

It's what you get from 3pq above. Therefore, the proof done.

Answer 23

now, i got it where did i did mistake
@Loser66
thanks bro

Answer 24

I really don't want to say "your welcome" at all. You NEDD PRACTICE!!! Unbelievable me. I will avoid you at all costs to not ruin your math skill. By giving you anything like this. I ruin your life. Sorry.!! just this time