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15.12.2021 •
Mathematics
Y = 34x^5 - 25x^2 + 60x+ 1.
Use the second derivative
test to determine whether our function has a relative maximum or minimum
at x = - 1.
Which of the following describes what you found?
O A. y' = 0 there, so the second derivative test fails, and I'd have to use
a different test.
B. y" = 0 there, so there is neither a max nor a min there.
C. y" >0 there, so there is a relative minimum at x=-1.
D. x = - 1 isn't a critical point, so I can't use the second derivative test,
and there's neither a max nor a min there
O E. y” <0 there, so there is a relative maximum at x = - 1.
Solved
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Ответ:
a=1; b=14
Step-by-step explanation:
you have to form a perfect square
(a+b)²=a²+b²+2ab
If you add a one you will get a perfect square
x²+2x+1 = (x+1)²
if you added a one in one side you have to added to the other side too
(x+1)² = 13+1
(x+1)² = 14