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3 years ago

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Suppose you deposit $2,500 at the end of year 1, nothing at the end of year 2, $750 at the end of year 3, and $1,300 at the end

of year 4. Assuming that these amounts will be compounded at an annual rate of 9 percent, how much will you have on deposit at the end of five years?

1 answer:

pantera1 [17]3 years ago

4 0

Answer:212121212212121212ggthdfb b bgf bv f fsbggrb

2121211212122121212121212

Explanation:

21

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On February 1, a seller paid $1,140 in annual property tax for the current calendar year. He sold the house with the closing set

tigry1 [53]

Answer:

$288

Explanation:

Since the total property taxes for the year are $1,140, to find the property tax per month we have to divide by 12 ⇒ $1,140 / 12 = $95 per month

The seller is responsible for paying the property taxes during 3 months and 1 day, to find out the amount for that 1 day we divide the monthly tax by 30 = $3.17 per day.

the total seller's credit = ($95 x 3) + $3 = $285 + $3 = $288

*The seller's credit includes all the expenses that must be paid by the seller, while the seller's debit includes all the money that he receives.

6 0

3 years ago

a bacteria population starts with 200 bacteriaa and grows at a rate of r(t) = (450.268)e 1.12567t bacteria per hour. How many ba

Virty [35]

Answer:

11,513

Explanation:

Data provided in the question:

Initial bacteria = 200

Growth rate r(t) = $(450.268)e^{1.12567t}$

Now,

Total growth after 3 hours = $\int\limits^3_0 {(450.268)e^{1.12567t}} \, dt$

or

Total growth after 3 hours = $450.268\int\limits^3_0 {e^{1.12567t}} \, dt$

or

Total growth after 3 hours = $450.268[\frac{e^{1.12567t}}{1.12567}]^3_0$

[ ∵ $\int{d(e^x)}{dt}=\frac{e^x}{\frac{dx}{dt}}$ ]

Thus,

Total growth after 3 hours = 400 × $[{e^{1.12567t}]^3_0$

or

Total growth after 3 hours = 400 × $[{e^{1.12567(3)}-e^{1.12567(0)}]$

or

Total growth after 3 hours ≈ 11313

Hence,

Total bacteria after 3 hours = Initial bacteria + Total growth after 3 hours

= 200 + 11313

= 11,513

4 0

3 years ago

Exercise 6-11A Record transactions using a perpetual system (LO6-5) DS Unlimited has the following transactions during August. A

ZanzabumX [31]

Answer and Explanation:

The journal entries are shown below:

On Aug 6

Inventory (60 × $150) $9,000

To Accounts Payable $9,000

(being inventory purchased on account is recorded)

On Aug 7

Inventory Dr $350

To Cash $350

(Being freight charges paid in cash)

On Aug 10

Accounts Payable $600 (4 × $150)

To Inventory $600

(Being returned inventory is recorded)

On Aug 14

Accounts Payable ($9,000 - $600) $8,400

To Inventory ($8,400 × 3%) $252

To Cash $8,148

(Being cash paid is recorded)

On Aug 23

Accounts Receivable ($170 × 40) $6,800

To Sales revenue $6,800

(Being sales is recorded)

Cost of goods sold $6,070

To Inventory $6,070

(Being cost is recorded)

6 0

3 years ago

Students who choose to attend a technical school will likely go to work in

Nana76 [90]

Most time, the students who choose to attend a technical school will likely go to work in the trade.

<h3>What is a technical school?</h3>

This refers to the schools are also known as technical colleges or institutes and offer an education that prepares students for a specific trade or career.

Most time, its issues a certification after studying a course that teaches certain education courses based on an occupational skill.

Among the options, the students who choose to attend a technical school will likely go to work in the trade.

Therefore, the Option A is correct.

Read more about technical school

brainly.com/question/25110079

#SPJ1

5 0

1 year ago

A coin sold at auction in 2017 for $1,965,500. The coin had a face value of $5 when it was issued in 1794 and had previously bee

aksik [14]

Answer:

0.0642 or 6.42%

Explanation:

The period 't' between the year when the coin was issued, 1794, and 1971 is:

$t=1971-1794 \\t=177\ years$

If the coin had a value of $5 and after a period of t=177 years it was worth $305,000, the annual tax rate by which the coin appreciated is determined by:

$305,000 = 5*(1+r)^{177}\\r=\sqrt[177]{61,000}-1\\r=0.0642=6.42\%$

The annual rate was 0.0642 or 6.42%.

4 0

3 years ago