LambLamb

\(\frac{4}{5} ÷ 5 = \frac{4}{25}\) or 0.16.

You very easily could done this simple operation on the calculator found the homepage of this website.

\(\frac{1}{16} ÷ 1 \frac{1}{5} = 5/96 \) or 0.0520833333333...

Yes, now that I look at it differently I think I was wrong before, and I (think I) can fix that now.

The price of the expansion will be 2.8 million, but management has 2.6 million right now.

Assuming "now" begins at the end of the statements made, 300,000 was transferred from management to the cost of the expansion, meaning management has 2.3 million dollars and the cost is now 2.5 million dollars.

6. 12 months from now, the 2.6*10^6 - 3*10^5 dollars will have grown to 2,300,000*1.045^2 = 2,511,657.5 dollars.

If I understand the question correctly, management has 2,511,657.5 dollars to fund the expansion.

7. Management already paid 300,000 from the start. But the payment plan requires 700,000 to be deducted from that at the end of year one. 300,000 + 700,000 = 1,000,000. This is how much management has been required to pay, so far. So, 2,511,657.5 - 700,000  = 1,811,657.5 is how much funding management has right now. And 2,500,000 minus the 700,000 payment is 1,800,000.

8. The difference between available funds and the expansion cost is now a positive 11,657.5.

Either 2,511,657.5 - 2,500,000 or 1,811,657.5 - 1,800,000 will give you this value.

9. And by applying interest to that, at the end of the expansion plan is 11,657.5 * 1.05^4 * 1.055^2 = 15,771.30

I'm not totally sure this is right because I might misunderstand the questions, and check my work.

Sorry it took so long.

I hope this helps, NeedSupply.

Actually, \({-7}^{(4)/(0.25)/(0.33)} = {-7}^{4800/99}\)

Which is about -94,286,697,628,989,080,000,000,000,000,000,000,000,000,000

\({4}^{(-7*-5/0.25/0.33)} = {4}^{-424.242424...} \)

Or 4^(-42000/99) Which is about 0.00011

Tell us, in text, what you need help with.

You have the floor.

This is not my best area of math, so don't take my word for it, but here's what I got:

I think the interest rate applies to amount of money that is borrowed.

Then apply the interest on what is borrowed as often as needed (2 times a year) but subtract

That means the amount of money borrowed at each year is:

0) (start) 2,800,000 - 300,000 = 2,500,000

2,500,000*1.045^2 = 2,730,062.5

1) 2,730,062.5 - 700,000 = 2,030,062.5

2,030,062.5*1.05^2 = 2,238,143.91

2) 2,238,143.91 - 800,000 = 1,438,143.91

1,438,143.91*1.05^(2/0.5) = 1,748,072.91

4) 1,748,072.91 - 1,000,000 = 748,072.91

748,072.91*1.055^2 = 832,623.85

Then it says at year 5, increase final payment by 10%.

5) 832,623.85* 110% = 915,886.24

I'm guessing this means the final payment would be $915,886.24

But it says twelve months from now, so maybe it wants you to say what is owed after the first year?

If that's the case,it would be $2,730,062.5 before making the prescheduled payment of $700,000.

I don't know for sure, and check my work.

Start a fraction with the forward slash. It looks like this:

/

For example: \(\frac{5}{9} = 5/9\)

I hope this was helpful.

\((-15*\frac{3}{5}+12) = (-9 +12) =3\)

I hope this was helpful.

The first thing you should recognize about 16/49 is that both the numerator and denominator of that fraction are perfect squares. Which means you can very easily take the square root ... like this:

\({k}^{2} = \frac{16}{49} \)

\(\sqrt{{k}^{2}} = k = \frac{\sqrt{16}}{\sqrt{49}} = \frac{4}{7}\)

The final asnwer is 4/7. (or -4/7)