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2 years ago

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Arn.hawkeslearning.com/portal/test/testtaketesti 00:28:59 question 23 of 29 step 1 of 2 mary ann has recently inherited $5100. w

hich she wants to deposit into an ira account she has determined that her two best bets are an account that compounds emi-annually at an annual rate of 5.5% (account 1) and an account that compounds daily at'an annual rate of 3.4% (account 2). step 1 of 2: which account would pay mary ann more interest? answer 2 points keypad keyboard shortcuts account 1 account 2 prev d

1 answer:

Irina18 [472]2 years ago

3 0

Mary Ann will prefer Account 1

The use of "Compounding interest rate," which involves adding interest to the deposit's principal amount, is the main topic of discussion here.

Mary Ann's balance from account 2 over 3.7 years is $6,261.37

The below calculation is to derive maturity and value when an annual rate of 5.5% is applied.

Principal = $5,100

Annual rate = 5.5% semi-annually for 1 years

A = P(1+r/m)^n*t where n=1, t=2

A = 5,400*(1 + 0.031/2)^1*2

A = 5,400*(1.0155)^2

A = 5,400*1.03124025

A = 5568.69735

A = $5,568.70.

In conclusion, the accrued value she will get years one year for this account is $5,568.70,

When the amount compounds continuously at a rate of 3.4% per year, the maturity value is determined by the calculation below.

Principal = $5,400

Annual rate = 3.4% continuously

A = P.e^rt where n=1

A = 5,400 * e^(0.04*1)

A = 5,400 * 1.04081077419

A = 5620.378180626

A = $5,620.39.

In conclusion, the accrued value she will greater one year for this account is $5,620.39.

Referring to how much would Mary Ann's balance be from Account 2 over 3.7 years. It is calculated as follows:

Annual rate = 3.4% continuously

A = P.e^rt where n=3.7

A = 5,400 * e^(0.04*3.7)

A = 5,400 * e^0.148

A = 5,400 * 1.15951289636

A = 6261.369640344

A = $6,261.37

Therefore, the accrued value she will get after 3.7 years for this account is $6,261.37

Learn more about the Annual rate here

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Solution :

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From the graph, we can see that the point of equilibrium is at the intersection of D and S.

At this point, mathematically, D = S. In order to determine the price and quantity which exists at this point, we need to equate the demand as well as supply functions to calculate the equilibrium values.

∵ D is equal to S, we have

$240-1.00P=1.00P$

$240=2P$

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Now substituting this value of the equilibrium price in to any of the functions, we get the equilibrium quantity at this price.

$Q=240-1.00P$

$Q=240-1.00(120)$

$Q=240-120$

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This is the equilibrium quantity. At this point, equilibrium price as well as the quantity is the same. Let the price of the golf club increases from $120 to $140. So substituting the value to the function above to determine the new quantity.

$Q = 240-1.00(140)$

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On December 31, the Accounts Receivable ending balance is $80,000. Assume that the unadjusted balance of Allowance for Uncollect

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Answer:

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Explanation:

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Using this formula

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Sanchez Company has 48,000 shares of 7% preferred stock of $100 par and 92,000 shares of $50 par common stock issued and outstan

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Answer:

Check Explanation.

Explanation:

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Therefore,

Year one:

=> Amount Distributed = $497,000.

=> Preferred dividend = 48,000 × 7% × $100 = 336,000.

=> Common dividend = 497,000 - 336,000 = 161,000.

=> Preferred divided per share = 336,000/ 48,000 = $ 7.

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Year Two:

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=> Preferred divided per share = 336,000/ 48,000 = $ 7.

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Year Three:

=> Amount Distributed = $524,000.

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=> Preferred divided per share = 336,000/ 48,000 = $7.

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