<span>"Price and quantity" are the two variables that are needed to calculate demand.
Demand refers to the amount or quantity that a man is both willing and ready to consume at each cost in a given time period, by keeping every single other thing consistent. When Price and quantity shift conversely by keeping all different things constant, it refers to the law of demand. </span>
abc should reports the liability on the balance sheet as a: $1 million current liability and a $4 million long-term liability.
<h3>Liability</h3>
The liability will appear in the balance sheet as:
Current liability (Payable)= $1 million
Long term liability=$5 million-$1 million
Long term liability=$4 million
Therefore abc should reports the liability on the balance sheet as a: $1 million current liability and a $4 million long-term liability.
Learn more about liability here:brainly.com/question/24534918
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Answer:
Economies of scope
Explanation:
Economies of scope is a benefit that a company has by producing a a wide range of products or services which reduces the unit cost. In this case of a financial institution, offering more credit cards to a large number of people will help them achieve their desired cost savings. Economies of scope is achieved when it provides a business with ways to generate operational efficiencies.
The correct answer that would best answer the given question above would be ENTRY LEVEL. Workers with <span>formal training or experience, usually at the baccalaureate level, work at the entry level. The baccalaureate level is when someone is able to attain a Bachelor's degree in education. Hope this answer helps.</span>
If the rectangular field has notional sides
x
and
y
, then it has area:
A
(
x
)
=
x
y
[
=
6
⋅
10
6
sq ft
]
The length of fencing required, if
x
is the letter that was arbitrarily assigned to the side to which the dividing fence runs parallel, is:
L
(
x
)
=
3
x
+
2
y
It matters not that the farmer wishes to divide the area into 2 exact smaller areas.
Assuming the cost of the fencing is proportional to the length of fencing required, then:
C
(
x
)
=
α
L
(
x
)
To optimise cost, using the Lagrange Multiplier
λ
, with the area constraint :
∇
C
(
x
)
=
λ
∇
A
∇
L
(
x
)
=
μ
∇
A
⇒
μ
=
3
y
=
2
x
⇒
x
=
2
3
y
⇒
x
y
=
{
2
3
y
2
6
⋅
10
6
sq ft
∴
{
y
=
3
⋅
10
3
ft
x
=
2
⋅
10
3
ft
So the farmer minimises the cost by fencing-off in the ratio 2:3, either-way
