4s² - 4s + 1 evaluate the question
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Answer:
here ur answer is....
Step-by-step explanation:
given ,
quadratic polynomial = 4s²- 4s +1= q(y)
to find the zeroes of the given quadratic polynomial,
q(y) = 0
4s² - 4s+1 = 0
⇒4s²-2s-2s+1 = 0
⇒2s(2s-1)-1(2s-1) = 0
⇒(2s-1) (2s-1) = 0
⇒2s - 1 = 0 ; 2s - 1= 0
⇒s = 1/2, 1/2
therefore, the zeroes of the polynomial = 1/2,1/2
now,
sum of the zeroes = 1/2 + 1/2 = 2/2 = -(co-efficient of s)
(co-efficient of s²)
product of the zeroes = 1/2(1/2) = 1/4 = constant term / coefficient of s²
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