if a and b are zeroes of the polynomial p(n) = n^2 -5n +6 , then find the value of a+b-ab
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Answer:
-1
Step-by-step explanation:
The given polynomial can be considered a quadratic in n such that
n^2 - 5n + 6 = 0
The zeroes of the polynomial are the roots of the quadratic equation given above. Let them be a and b.
Now, sum of roots = a + b = - ( co - eff. of n)/ (co - eff of n^2)
= 5
and product of roots = ab = constant term / (co - eff of n^2) = 6
Therefore , a + b - ab = 5 - 6 = -1 ( Ans)
Hope this was helpful.
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