If the zeroes of the quadratic equation x²+(a+1)+bx are 2 and -3 , then find the value of a and b
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Answer:a=3 b=-6
Step-by-step explanation:
Compare the equation with ax^2+bc+c=0
Therefore a=1 b= (a+1) c=b
We know: alpha =2 and beta =-3
Alpha= -b/2a
= a+1/2×1
2=a+1/2
2×2=a+1
4=a+1
a=4-1
a=3
Beta=c/a
-3=b/2×1
-3=b/2
-3×2= b
-6=b
b=-6
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