Answer:
Ans.
a) To pay off the debt, it would take 190.26 years at a rate of $2,500/second
b) The quantity of dollar bills attached end to end that would take to reach the Moon is 2,478,116,129
Step-by-step explanation:
Hi, we are going to need to do some adjustments to the speed equation of physics (for a.) and a unit conversion for b.
Let´s see the equation that we need for a.
![PmtSpeed=(Debt)/(time)](https://img.qammunity.org/2020/formulas/business/college/tco1cdjdpjemaby50bm9op6sfq75uzlks5.png)
Therefore.
![time=(Debt)/(PmtSpeed) =(15,000,000,000,000Dollars)/(2,500(dollars)/(second) ) = 6,000,000,000Seconds](https://img.qammunity.org/2020/formulas/business/college/b4t7g9wgoo8mw5dp5af537tjcpcps2dhha.png)
Now, we need to convert this to years, that is:
![6,000,000,000Seconds *(1Year)/( 31,536,000Seconds ) =190.26Years](https://img.qammunity.org/2020/formulas/business/college/z2f7gz0gw746zn98h41uidiqvpou6spv3e.png)
Now, for b) we need to establish the leght of a dollar bill in meters, that is.
![Dollar(m)=15.50cm*(1m)/(100cm) =0.155m](https://img.qammunity.org/2020/formulas/business/college/iujda1c0s166zmwnypyz2a4j4wb02dmczx.png)
And now, since we know the length of a dollar bill in meters, let´s find out how many would it take to reach the moon.
![Bills(Units)= 384,108,000m*(1DollarBill)/(0.155m) = 2,478,116,129 Bills](https://img.qammunity.org/2020/formulas/business/college/e0t4cbz5n6xg7fzppg9cgzojm1zlhka4eo.png)
Best of luck.