The accumulated value of the 9.45% investment is:_____ The accumulated value of the 9.5% investment is:_______ The investment at_________ % compounded _________yields a greater return...

The accumulated value of the 9.45% investment is:_____ The accumulated value of the 9.5% investment is:_______ The investment at_________ % compounded _________yields a greater return...

write in exponential form log 1/2 8 = -3

Julie lends $100 to Sarah. Sarah promises that each day she will pay bakc half of what she still owes. When will julie get all of her money bakc? Explain using properties of exponential...

Please and thanks

My teacher's office is closed for the day and I just need some help figuring out the best way to do this problem. Solve the following exponential equation by expressing each side as...

snail 1 travels at a constant rate of.0001 MPH, snail 2 travels half of the remaining distance to the finish line each hour. Which snail wins? Justify using properties of exponential...

√(2+e2t+e-2t)=et+e-t What happend to the √2?

The two points given are (2,90) and (3,270)

i a having some difficulty solving this problem

Exponential equations

Three Algebra students are comparing how fast their social media posts have spread. Carter shared his post with 10 friends, who each share with only 2 people each day. Write an exponential function...

Three Algebra 1 students are comparing how fast their social media posts have spread. Ben shared his post with two friends. Each of those friends shares with 3 more everyday, so the number of shares...

Suppose that $5000 is invested at an interest rate 9% compounded continuously. What is the balance after 6 years? i got an answer of 8580.03. Am i wrong?

if f(x)=6x-3 and g(x)=1/3x+3 find f(g(6))

Determine an exponential function in the form y=Cbx given two points (0,-2) and (1,-6) the answer is y= -2(3x) but I do not know how that was reached thank you in ad...

The population of Knox is 48,500 and is increasing at a rate of 2.5% per year. Write an expression for the projected population of Knox after n years. Then, predict the population of Knox to the nearest...

I've been stuck on this forever. I don't understand how to solve it with multiple terms with different bases. I have to solve for x

Jill determines that the area of the largest square is 100 cm2. She notices that each square is one-fourth the area of next largest square. Suppose the pattern continues indefinitely.

it says to use the formula for periodic growth to solve each problem. All interests rates are stated as annual rates of interest.

By what year will the world's population reach 10 billion? I'm confused on how to use the "e" in the formula n(t) = n0 • e ^ (rt) Thanks!

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