if the zeros of the polynomial x³-3x²+x+2 are a- b , a and a+ b , find the values of a and b.
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Given:-
→ p(x)= x³ -3x² +x+1
and the zeroes are
→ (a-b), a ,(a+b)
\alpha \: + \beta \: + \gamma = \frac{ - b}{a}α+β+γ=
a
−b
Here ,
→ a = 1
→ b = -3
→ c = 1
→ d = 1
→ a - b + a + a + b = -(-3)/1
→ 3a = 3
→ a = 3/3
→ a = 1.
Now,
\alpha \times \beta \times y = \frac{ - d}{a}α×β×y=
a
−d
→ (a - b) (a) (a+b) = -d/a
→ (a-b) (a+b) (a)= -1/1
→ a² - b² × a = -1
put the value of a in it
→ 1² - b² ×1 = -1
→ 1 - b² = -1
→ -b² = -1-1
→ -b² = -2
→ b = ±√2
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