Originally,
Let x = the balance in the first account.
Let y = the balance in the second account.
The total amount in the two accounts is $9,000, therefore
x + y = 9000 (1)
Zack withdraws 10% of x and 60% of y for a total of $2,175.
Therefore
0.1x + 0.6y = 2175
or
x + 6y = 21750 (2)
Subtract (1) from (2).
x + 6y - (x + y) = 21750 - 9000
5y = 12750
y = 2550
From (1), obtain
x = 9000 - 2550 = 6450
The balance in the first account is
0.9*x = 0.9*6450 = $5,805
The remaining balance in the second account is
0.4*y = 0.4*2550 = $1,020
Answer:
The balance in the first account is $5,805
The balance in the second account is $1,020
Answer:
E
Explanation:
Future value of an annuity is a method used to calculate the value of a recurring payments in the future.It involves the principal payment , a specific timeline and also interest or discount rate.
Assuming the rate of discount or interest do not change , it can help to accurately predict the value of a future payment or saving.
The interest or discount rate is factored into the present value of the annuity in order to derive the future value.
Answer: The equilibrium price is most likely to "DECREASE BY $1". Option c is the most correct option.
Explanation: A unit tax of $1 is the tax on the sales of the unit. In a supply demand curve, an increase in the sales tax will cause the curve to shift inwardly, thereby showing a decrease in the equilibrium price of the curve.
Equilibrium price is the point where the amount suppllied is equal to the consumers demand at a stable price.
For $1 unit tax to be levied on the goods, it will increase the price of the goods by $1, which will reduce supply by $1, therefore the equilibrium price will decrease by $1 to adjust itself on the new changes.
The most Sheldon should pay in one calendar year is $9,750
Deductible is a term used in Insurance. The amount of deducible refrain the Insurer from liability until a certain level of liability is reached.
Given that :
Premium = $250
Deductible = $3500
Maximum out-of-pocket expenses = $6000.
Then, the maximum he should pay in one calendar year is:
= $250 + $3,500 + $6,000
= $9,750
Therefore, the maximum he should pay in one calendar year is $9,750
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