Answer:
Step-by-step explanation:
Hello
A beekeeper’s hives are making Honey at a constant rate. The profit from honey can be represented by the equation
P(t)= -16t^2 + 2050t +150, where t is the time in days and P(t) is the profit the beekeeper receives. After how many days should she harvest her honey to maximize profit?
A: 4212100
B: 2050
C: 150
D: 64
P(64)= -16(64)^2 + 2050(64) +150 = -16 * 4096 + 131200 + 150 = 65814
P(150)= -16(150)^2 + 2050(150) +150 = -16 * 22500 + 307500 + 150 = -52350
P(64)= -16(2050)^2 + 2050(2050) +150 = -16 * 4202500 + 4202500 + 150 = -63 037 350
The only is positif, it’s 64 days
Answer:
<h3>A. C. E. F.</h3><h3>That is, 2, 3, 5 and 6.</h3>
Step-by-step explanation:
In geometry, <em>exterior angles are any angle place between any side of a shape and a line extended from the next side</em>, as the figure shows.
As you can see, angle 2 and 3 are formed by a side of the triangle and an extended line from the next side. Similarly, angles 5 and 6 are formed the same way. Therefore, those four are exterior angles.
Answer:
4 days
Step-by-step explanation:
8 people can do the job in 6 days, job is this case is picking apples.
- The amount of the job (apples) is same and the only variable is number of people which changes the time accordingly.
1 person can do same job for 6*8= 48 days
12 people can do same for 48/12= 4 days
House to beach + beach to store = house to park + park to store - 2
(x + 2) + (2x + 2) = (4x) + (x) - 2
3x + 4 = 5x - 2
3x + 6 = 5x
6 = 2x
x = 3
Check this:
(3 + 2) + (2[3] + 2) = (4[3]) + (3) - 2
5 + 8 = 12 + 3 - 2
13 = 13
So the route from home to the beach and the beach to the store is 13 miles, and the route from home to the park and from the park to the store is 15 miles.
Well we overall have two different equations we can make here with two different variables. If 35 & 20 were to be our daily charge, and y is our per mile charge, we can infer that x times y is equal to our overall car-rental price, so if we set it out correctly, our equations should be
35 x (y).15 =
20 x (y).45 =