A year has two semesters, then
n = 2<span>v(t)=p<span><span>(<span>1+<span>r/2</span></span>)</span><span>2t
</span></span></span><span>
3875.79 = 1900∗<span><span>(<span>1+(<span>0.04/2)</span></span>)^</span><span>2t
</span></span></span><span>
2.0398895 = <span><span>(<span>1+<span>0.042</span></span>)^</span><span>2t
</span></span></span>Apply natural logarithm on both sides
<span>ln(2.0398895) = ln<span>[<span><span>(<span>1+<span>0.042</span></span>)^</span><span>2t</span></span>]
Then simplify,
</span></span><span>0.712896 = 2t∗ln(1.02)
</span><span>t = <span>0.712896 / (<span>2∗ln(1.02))
</span></span></span><span><span>
t=18 years
I hope my answer helped you. Have a nice day!</span></span>
Maybe talk about how you're life has been, or what you struggle with and wish to move on from it. Be creative ideas are endless! Or base it on a topic about your life. For example, if you've ever gotten bullied talk about how you felt through that time.
Answer:
b. New brands require higher spending to reach a minimum level of exposure needed to affect purchase habits
Explanation:
New brands with a small market share tend to spend proportionately more for advertising and sales promotion than those with a large market share because a certain minimum level of exposure is needed to measurably affect purchase habits.
Answer:
found out his boss was ordering the selections of document and reporting it was the right thing to do
Answer:
The answer is: A) A decrease in the price of paper used to make greeting cards.
Explanation:
In normal market conditions, an increase in the equilibrium quantity of greeting cards means that the quantity demanded and the quantity supplied of greetings cards increased. Usually an increase in the quantity supplied will result in an increase of the price of the good or service. But on this specific case something else made the price of the cards decrease. The only one of the four possible options that can explain an external cause for a decrease in the price of greetings cards, is a decrease in the price of paper used to manufacture them.