Answer:
The new Quantity to be sold at $1 is 200 in the short run
Explanation:
The question is to determine the Popsicle sold each day in the short run for a price rise of $1
The formula to use for the Price elasticity of supply in short run
(New Quantity demanded - Old Quantity demanded )/ Old Quantity + New Quantity/ 2
÷
(New Price - Old Price) / (Old Price + New Price)/ 2
The formula can also be simply written as
[(Q2 – Q1)/{(Q1 + Q2)/2}] / [(P2 – P1)/{(P1 + P2)/2}]
Step 2: Solve using the formula
Old Quantity = 100
New Quantity = Q2
Old Price = 0.50
New Price = $1
Solve:
[(Q2 – 100)/{(100+ Q2)/2}] / [(1 – 0.50)/{(0.50 + 1)/2}] = 1
=100 + Q2= 3Q2-300
= 2Q2= 400
Q2= 400/2
Q2= 200
The new Quantity to be sold at $1 is 200
1. Annual percentage rate
2. Secured card
3. Cash advance
4. Balance transfer
I hope this helps!

<h2><u>arise when there are disagreements over their goals, methods or needs of the team. </u></h2>
- <u>So </u><u>w</u><u>hen </u><u>the </u><u>conflicts </u><u>are </u><u>in </u><u>between </u><u>the </u><u>team </u><u>members </u><u>they</u><u> arise, addressing these disagreements and coming to a mutual </u><u>understanding </u><u>it </u><u> allows everyone to collaborate harmoniously and productively.</u>
<h2><u>hope</u><u> it</u><u> helps</u></h2>
Let
x = minutes used for jogging
y = minutes used for handball
z = minutes used for cycling
Th total time spent is 1 hour (60 minutes), therefore
x + y + z = 60
Because Mike jogs as long as he cycles, therefore
x = z
Therefore
2x + y = 60
or
y = 60 - 2x (1)
Jogging consumes 10 calories/min, handball consumes 9 calories/min and cycling consumes 12 calories/min.
The calories consumed in 60 minutes is 580, therefore
10 x + 9y + 12z = 580
Because x = z,
22x + 9y = 580 (2)
Substitute (1) into (2).
22x + 9(60 - 2x) = 580
22x + 540 - 18x = 580
4x = 40
x = 10
y = 60 - 2x = 40
z = x = 10
Answer:
10 minutes of jogging
40 minutes of handball
10 minutes of cycling.
Answer:
to provide honest and realistic recommendations and conclusions in the execution of one's duties
to comply with enforced laws,
Explanation: