Answer: d=353.7°
Step-by-step explanation: edge 2020
Answer: Ok, i will use the hint provided.
We call x1 and x2 to te two mínima of f, that is
.
The convexity condition says that, if f is differentiable, then the graph of f(x) lays above all the tangents between X and Y, if Y>X then
where
.
then, if we took Y = x1 and X = x2, we have
because f'(x2) = 0.
now if we took Y = x2 and X = x1, we have
because f'(x1) = 0.
Then, x1 = x2. Which implies that we only have one minima.
Subtract 6x from 9x
-15=3x-6
add 6 to both sides
-9=3x
divide 3 from both sides and -3=x