Form a quadratic polynomial whose one of the zeros is -15 and sum of the zeroes is 42.
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Answered by
70
.α + β = 42
-15 +β =42
β= 42+15
β= 57
αβ= 57*-15
=-855
p(x) = x² -42x -855
-15 +β =42
β= 42+15
β= 57
αβ= 57*-15
=-855
p(x) = x² -42x -855
subiksharangan:
Tq
Answered by
0
Answer:
= 2 x ²- 4 2 x + 4 0 5
Step-by-step explanation:
Given : Form a quadratic polynomial whose one of the zeros is -15 and sum of the zeroes is 42.
To find : Form a quadratic polynomial whose one of the zeros is -15 and sum of the zeroes is 42.
Solution :
Let us assume that zeros of the polynomial Are a & β
So ,
a = 15
Also,
Sum of zeros is 4 2
So ,
a + β = 4 2
I 5 +β = 4 2
β = 4 2 - 1 5
β = 2 7
Now ,
Product of zero = a β 1 5 X 2 7 = 4 0 5
Let ,
P ( x ) = x ² - ( sum of zeros ) + ( Product of zeros )
= 2 x ²- 4 2 x + 4 0 5
= 2 x ²- 4 2 x + 4 0 5
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