Math, asked by nancypandey143, 11 months ago

find the zeroes of the quadratic polynomial
f(x) = abx2 +(b2 - ac) x-bc
and veriy the relationship between the
zeros and its cofficients.

Answers

Answered by spp84
1

answer. this is right....

Attachments:

nancypandey143: the image is not clear
spp84: u understand this?
nancypandey143: yess
nancypandey143: but the 2page couldn't be read
spp84: I think u understand so why u now u can do urself
spp84: 2nd page is same as 1st
nancypandey143: actually that question is an example in R.D but the step that i couldn't understand was how -( b2- ac/ab ) = - b/a
spp84: see the equation in question
nancypandey143: thank u
spp84: ok
Answered by sonuvuce
1

The zeroes of the quadratic polynomial are -b/a and c/b

Step-by-step explanation:

Given

f(x)=abx^2+(b^2-ac)x-bc

In order to find the zeroes of f(x)

f(x)=0

\implies abx^2+(b^2-ac)x-bc=0

or, abx^2+b^2x-acx-bc=0

or, bx(ax+b)-c(ax+b)=0

or, (ax+b)(bx-c)=0

\impies x=-\frac{b}{a}, x=\frac{c}{b}

Hope this answer is helpful.

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