find the zeros of verify the relation between zeros and coefficient of xsqure+11x+30
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We can find the zeros by Factorization method....
x² + 11x +30
x² + (6+5) x +30
x² + 6x +5x +30
x ( x+6 ) + 5 ( x+6 )
( x+6) ( x+5)
x = -6 , x = -5
To verify the relation between the zeroes and coefficient......
we will put the values of x in the place of x....
x² + 11x + 30 = 0
(-6)² + 11 × -6 +30 = 0
36 + (-66) + 30 = 0
36 -66 + 30 = 0
-30 + 30 = 0
hence it is a zero of the equation
x² + 11x +30
(-5)² +11×-5 +30 =0
25 + (-55) + 30 = 0
-25 + 55 + 30 = 0
-30 + 30 = 0
hence it is a zero of the equation
So we have two verified zeroes (-5) & (-6).....
Step-by-step explanation:
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