Answer:
d + c = 12
d = 2c − 3
Step-by-step explanation:
Youre welcome ma boi
Answer: 
Step-by-step explanation:
Given
The unit cost is given by
find the derivative of the unit cost and equate it to zero to obtain the minimum value
Substitute 140 for 
in the cost function, we get
![C(140)=0.6[140]^2-168(140)+30,389\\C(140)=11,760-23,520+30,389\\C(140)=\$18,629](https://tex.z-dn.net/?f=C%28140%29%3D0.6%5B140%5D%5E2-168%28140%29%2B30%2C389%5C%5CC%28140%29%3D11%2C760-23%2C520%2B30%2C389%5C%5CC%28140%29%3D%5C%2418%2C629)
A translation formation is one of the simplest transformation since
all it does is just to move the position of the figure without changing the
size, the angles, or any other characteristics other than the position along.
So a translation by a vector (-2, 4) means that all points of the
given figure is moved by:
(x – 2, y + 4)
Meaning that the whole figure is moved to the left by 2 units and
moved to top by 4 units
So to revert this back into the original figure, we simply have to
move again by:
(x + 2, y – 4)
Therefore move the whole figure to the right by 2 units and to the
bottom by 4 units. So the translation to use is a vector (2, -4)
Answer:
(2, -4)
Graph A)
Vertex : (-4,4)
Domain: All real numbers
Range: y <= 4
x-intercepts: (-2,0) (-6,0)
how many solutions: 2 solutions because x-intercepts already give you the solution.
Axis of Symmetry : x = -4
Graph B
Vertex: wait for better image
maximum or minimum: The graph has minimum point because it is the lowest point in the graph or rather say that the point gives the least value and that's why it is callled minimum.
describe the end behavior:
when x approaches negative infinity, f(x) will approach positive infinity.
when x approaches positive infinity, f(x) will appeoach positive infinity
why no solution:
when
