find the zeros of the polynomial x square - 3 and verify the relationship between the zeros and the coefficients
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Answered by
0
Answer:
Hey mate
Step-by-step explanation:
x2-3
x2=3
x= root 3
Zeroes make the result come zero and is called zero of polynomial
Answered by
1
Answer:
x²-3
x²+0x-3
x²+√3x - √3x -3
x(x+√3) -√3(x+√3)
x-√3. x+√3
x = √3. x= -√3
alfha = √3. beta= -√3
Verification:
Sum of zeroes= alfha + beta = √3+(-√3) =0=-0/1=0/1 = -b/a
Product of zeroes = alfha*beta= √3 *-√3 = -3 = -3/1 = c/a
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