the zeros of the quadratic polynomial X square + 99 X + 127
Answers
Answered by
6
Hi ,
We know that,
In a quadratic expression ax²+ bx + c
If a , b , c will have the same sign
then the both zeroes of the
expression are negative
Compare given expression
x² + 99x + 127 with ax² + bx + c ,
a = 1 , b = 99 ,c = 127
All are positive sign ,
Therefore ,
The expressions both zeroes has
negative sign.
I hope this helps you.
We know that,
In a quadratic expression ax²+ bx + c
If a , b , c will have the same sign
then the both zeroes of the
expression are negative
Compare given expression
x² + 99x + 127 with ax² + bx + c ,
a = 1 , b = 99 ,c = 127
All are positive sign ,
Therefore ,
The expressions both zeroes has
negative sign.
I hope this helps you.
anujcoder000:
x²+99x+127
Answered by
18
HEY Buddy......!! here is ur answer
Given that the quadratic equation is...
x²+99x+127
On comparing with the standard quadratic equation ax²+bx+c
Here, a = 1, b = 99 and c = 127
As we know that Shridharacharya Formula....
x = [-b(+-)√b²-4ac]/2a
=> x = [-99(+-)√(99)²-4(1)(127)]/2(1)
=> x = [-99(+-)√9801-508]/2
=> x = [-99(+-)√9293]/2
=> x = [-99(+-)96.4]/2
On taking (+) sign,
=> x = (-99+96.4)/2
=> x = -2.6/2 = -1.3
On taking (-) sign,
=> x = (-99-96.4)/2
=> x = -195.4/2
=> x = -96.2
So, both the zeroes are negative.
I hope it will be helpful for you...!!
THANK YOU ✌️✌️
MARK IT AS BRAINLIEST
Given that the quadratic equation is...
x²+99x+127
On comparing with the standard quadratic equation ax²+bx+c
Here, a = 1, b = 99 and c = 127
As we know that Shridharacharya Formula....
x = [-b(+-)√b²-4ac]/2a
=> x = [-99(+-)√(99)²-4(1)(127)]/2(1)
=> x = [-99(+-)√9801-508]/2
=> x = [-99(+-)√9293]/2
=> x = [-99(+-)96.4]/2
On taking (+) sign,
=> x = (-99+96.4)/2
=> x = -2.6/2 = -1.3
On taking (-) sign,
=> x = (-99-96.4)/2
=> x = -195.4/2
=> x = -96.2
So, both the zeroes are negative.
I hope it will be helpful for you...!!
THANK YOU ✌️✌️
MARK IT AS BRAINLIEST
Similar questions