af a and B are zeroes of the quadratic polynomial x2 - 6x + a find the value of 'a' if
3a + 2b = 20
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Given;
- quadratic eq. = x² - 6x + a
- roots = a & b
- 3a + 2b = 20
Thus product of zeoros = C/A
- ab = C/A
- ab = a/1
- b = 1
Thus substituting value of b in 3a + 2b = 20
- 3a + 2(1) = 20
- 3a = 20 - 2
- 3a = 18
- a = 6
#answerwithquality
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Answer:
the value of a is - 16
refer to the attachment for the solution
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