18. A quadratic polynomial, the product and sum of whose zeroes are 5 and 8 respectively is (a) k [x2 – 8x + 5] (b). k [xc2 + 8x + 5] (c) k[x2 – 5x + 8] (d) k [x2 + 5x + 8]
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Answer:
ans is k(x²+8x+5)
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k [x2 – 8x + 5] is a quadratic polynomial where the product and sum of whose zeroes are 5 and 8 respectively
Given:
- A quadratic polynomial
- Product of zeroes is 5
- Sum of Zeroes is 8
To Find:
- Quadratic polynomial
Solution:
Step 1:
A quadratic polynomial is given by:
k(x² - (sum of zeroes)x + Product of zeroes)
where k ∈ R , k ≠ 0
Step 2:
Substitute sum of zeroes = 8 and Product of zeroes = 5
k(x² - 8x + 5)
Correct option is (a) k [x2 – 8x + 5]
k [x2 – 8x + 5] is a quadratic polynomial where the product and sum of whose zeroes are 5 and 8 respectively
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