What is the minimum value for the expression 2x^2+5x+5?
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1
Answer:
1.875
Step-by-step explanation:
For minimum value 2nd derivative should be greater than 0
Y=2x^2+5x+5
Y'=4x+5
For critical point
Y'=0
4x+5=0
x=-5/4
Y"=4>0
Hence fn has minimum value at x=-5/4
Y(-5/4)=2(-5/4)^2+5(-5/4)+5
=2(25/16)+(-25/4)+5
=(25/8)-25/4+5
=1.875
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