3x2+2x+11 find minimum and maximum
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Answer:
Let f(x)=ax2+bx+c
Compare the given Equation with f(x)
Aftercomparison
a=3;b=2;c=3
The point at which minimum value of any quadritic Equation exists obtained by -b/2a
x=−b/2a
x=−2/(2∗3)
x=−1/3
At x = - 1/3 we will obtain the minimum value of Q.E
y=3∗(−1/3)2+2∗(−1/3)+3
y=3∗1/9−2/3+3
y=1/3−2/3+3
y=3−1/3
y=(9−1)/3
y=8/3
Minimum value of Q.E is ( 8/3)
Step-by-step explanation:
Hope it helps you ✌️
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