I have the same problem with you
Hello human
Answer:
532.19 per week
Explanation:
You divide 27750 by 52.143 Because there are 52.143 weeks per year.
Thank you and gn ❤️✌
or
is very easy to graph.
Choose whatever value of
and use the same for
in the same coordinate. Repeat and strike a line through all the points.
Some examples of valid points would be:
,
,
and
.
Then, to graph
you have to look at it in terms of the equation of a line (
) and its parts.
In this case,
and
.
So, you choose any value for
and you solve to find its
counterpart.
I will start with
:

Now, we have a first coordinate:
.
Repeat with a different value:

It gives us the coordinates
.
Plot those into the graph and strike a line through them.
Wherever the two lines in your Cartesian Plane cross, that is the solution for both equations. It should be
.
You can check it by replacing
and
by "3" in both formulas and equating the values of
:

Your solution is worked out and checked to be correct.
PS: I am attaching a picture of the graph, so you can have a visual idea of what it should look like.
We can solve for the value of x using the formula:
V = l w h
where,
h = x the size of the cut since it would form the walls of
the rectangle
<span>w = 8.5 – 2x =
it is subtracted by 2x since two sides will be cut</span>
l = 11 – 2x
Substituting:
V = x (8.5 − 2x) (11 − 2x)
Expanding the expression:
V = 93.5 x – 39 x^2 + 4 x^3
To solve the maxima, we have to get the 1st
derivative dV / dx then equate to 0. dV / dx = 0:
dV / dx = 93.5 – 78 x + 12 x^2
0 = 93.5 – 78 x + 12 x^2
We get:
x ≈ 1.585 in and x ≈ 4.915 in
Therefore Anya’s suggestion of 1.5 inches would create the
larger volume since it is nearer to 1.585 inches.
There can be different volumes since volume refers to the
amount of space inside the rectangle. They can only have similar perimeter and
surface area, but not volume.
It is restricted to <span>0
in. < x < 4.25 in. because our w is 8.5 – 2x. Going beyond that value
will give negative dimensions.</span>
Answer:
Step-by-step explanation:
L=2W-5 and P=2(L+W) is the system
Substituting L=2W-5 into P=2(L+W) gives you
2(2W-5+W)=P=60
2(3W-5)=60
3W-5=30
3W=35
W=35/3, L=2W-5
L=55/3