If you invest $$1,200$ today and you expected return is $8\%$ per year, how much can you expect in $45$ years?

Group of answer choices

$$38,304\mathrm{.}54$

None of the other options

$$87,468\mathrm{.}58$

$$5,520$

If you invest $$1,200$ every year $($at the end of the year$)$ for the next $45$ years and you expected return is $8\%$ per year, how much can you expect in $45$ years?

Group of answer choices

None of the other options

$$463,806\mathrm{.}74$

$$58,320$

$$46,380\mathrm{.}67$

If you invest $$100$ every month $($at the end of the month$)$ for the next $46$ years and your expected return is $8\%$ per year, how much can you expect in $46$ years?

Group of answer choices

$$463,806\mathrm{.}74$

$$527,453\mathrm{.}99$

$$572,477\mathrm{.}40$

None of the other options

While investment can grow in value over time, it can also decrease in value over time.

The S&P $500$ Index's total return $($including dividends$)$ in $2021$ is $28\mathrm{.}71\%$ and in $2022$ is $-18\mathrm{.}11\%$Links to an external site.. If you started with $$1,000$ investment in S&P $500$ Index ETF on $1/1/2021,$ how much was your investment at $12/31/2022?$

Slide$15-$JPM guide to market$-$equity annual return$-2022.$png

Group of answer choices

$$1000*28\mathrm{.}71\%*(-18\mathrm{.}11\%)=-$$$51\mathrm{.}09$

None of the other options

$$1000*(1+28\mathrm{.}71\%)*(1-18\mathrm{.}11\%)=$$$1,054\mathrm{.}01$

$$1000*(1+28\mathrm{.}71\%-18\mathrm{.}11\%)=$$$1,106$