find a quadratic polynomial whose sum of the zero is -3 and product of the zero is -10 respectively
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Answered by
0
Answer:
m+n=-3= -b/a
m*n=-10=c/a
from above equations
m-n=7
m=2
n=-5
therefore the quadratic polynomial is
x^2 +3x-10
Answered by
2
Answer:
zeros are -3 and -10
sum of zeros= –3 + – 10= –13(1equation)
product of zeros=–3*–10=30(2equation)
general equation=ax square+bx+c =0
ax square/a+bx/a+c/a=0
x square+b/a x+c/a=0
sum of zeros=–b/a(3equation)
product of zeros=c/a(4equation)
from 1 and 3 equation
–b/a=-13
b/a=13
from 2equation and 4equation
c/a=30
x square+(13)x+30=0
ans=x square+13x+30=0
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