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3 years ago

Match the items with their respective descriptions.

Business

1 answer:

ollegr [7]3 years ago

5 0

Answer:

"A, B, C = denotes column headers"

"sheet 1, sheet 2, sheet 3 = denotes worksheets"

"1, 2, 3 = denotes row numbers"

"C5 = denotes cell addresses"

Explanation:

For Microsoft Excel and Google spreadsheets for example,

Headers for columns can be numbered alphabetically, and this is why they are called ' A, B, C.' Worksheets can be labelled with numbers,

For example worksheets for Microsoft Excel that mark "Sheet 1, Box 2, Box 3."

Column numbers are followed one by one and in the following order, so the column numbers apply to "1, 2, 3."

The cell addresses are the correspondence of letters and numbers in a table that specifies a certain cell address, for example "C5."

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Answer:

B. A cover letter

Explanation:

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3 years ago

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3 years ago

Using the continuous compounding equation, if someone invested $5,000 at an interest rate of 3.5%, and someone else invested $5,

UNO [17]

Answer:

Therefore after 16.26 unit of time, both accounts have same balance.

The both account have $8,834.43.

Explanation:

Formula for continuous compounding :

$P(t)=P_0e^{rt}$

P(t)= value after t time

$P_0$ = Initial principal

r= rate of interest annually

t=length of time.

Given that, someone invested $5,000 at an interest 3.5% and another one invested $5,250 at an interest 3.2% .

Let after t year the both accounts have same balance.

For the first case,

P= $5,000, r=3.5%=0.035

$P(t)=5000e^{0.035t}$

For the second case,

P= $5,250, r=3.5%=0.032

$P(t)=5250e^{0.032t}$

According to the problem,

$5000e^{0.035t}=5250e^{0.032t}$

$\Rightarrow \frac{e^{0.035t}}{e^{0.032t}}=\frac{5250}{5000}$

$\Rightarrow e^{0.035t-0.032t}=\frac{21}{20}$

$\Rightarrow e^{0.003t}=\frac{21}{20}$

Taking ln both sides

$\Rightarrow lne^{0.003t}=ln(\frac{21}{20})$

$\Rightarrow 0.003t}=ln(\frac{21}{20})$

$\Rightarrow t}=\frac{ln(\frac{21}{20})}{0.003}$

$\Rightarrow t= 16.26$

Therefore after 16.26 unit of time, both accounts have same balance.

The account balance on that time is

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=$8,834.43

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3 years ago

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