α,β, γ are zeroes of cubic polynomial x3-2x2+qx-r. If α+β = 0 then show that 2q=r.
Answers
Answered by
1
Answer:
here your answer...
if you can see the sum of the roots is-b/a
that is a+b+c=-(-2)/1
and the sum of two roots is 0
so c=+2---------(1)
sum of product of two pair of consecutive roots = c/a
that is ab+bc+a=q/1
and abc=r that is -d/A
ab+c(a+b)=q
ab=q-----------(2)
abc=r====> q×c=r from eq.2
and from eq.1 we will get 2×q=r, hence proved .....
please mark brainliest...
have a nice day
:)
Answered by
0
Answer:
A card is drawn from an ordinary pack and a gambler bets that it is a spade or an ace.
What are the odds against his winning this bet?
Similar questions