Jessica opened a bank account that earns 2 percent interest compounded annually. Her initial deposit was `$100`, and she uses the expression `$100(x)t` to find the value of the account after t years.
What is the value of x in the expression?

Jessica opened a bank account that earns 2 percent interest compounded annually. Her initial deposit was $100 , and she uses the expression $100(x)t to find the value of the account after t years. Jessica’s friend Tyshaun found an account that earns 2.5 percent interest compounded annually. Tyshaun made an initial deposit of $100 into this account at the same time Jessica made a deposit of $100 into her account. After 10 years, how much more money will Tyshaun’s initial deposit have earned than Jessica’s initial deposit? (Round your answer to the nearest cent and ignore the dollar sign when gridding your response.)

Sasha invested $1,200 in a savings account at an annual interest rate of 1.6% compounded annually. She made no further deposits or withdrawals. To the nearest dollar, how much more money did she have in the account after 3 years than after 2 years?

A certain type of account must be opened with an investment for a positive integer number of years. No other deposits or withdrwals are permitted, and the account earns 7 percent intest that is compounded annually. If $400 were invested in the account for x years, what is the smallest possible value of x such that at the end of x years, the amount in the account will be least 3 times initial investment ?

The balance of a saving account at a certain bank is $ 280 today. The customer knows that the balance will gain 4 percent interest each year for the next 2 years. The customer uses the equation B=280(x)^(y) to model the balance, B of the account after y years. to the nearest dollar, what does the customer estimate the value of the account will be at the end of two years if no money is deposited or withdraw ? (Note: Disregard the $ sign when gridding your answer.)

y=3cos 100pi(2t-x) , the value of lamda is

Given an account with interest compounded annually, the formula A=P(1+r)^(t) can be used to calculate the total amount of money, A, in the account after t years, where P is the principal ( the amount originally invested) and r is the interest rate (expressed as a decimal). Suppose valeera invests $5,000 in a savings account that pays 2% interest compounded annually earn in four years? Express your answer to the nearest whole dollar.

A man deposited Rs 10000 in a bank at the rate of 5% simple interest annually. Find the amount in 15^(t h) year since he deposited the amount and also calculate the total amount after 20 years.

A man deposited Rs 10000 in a bank at the rate of 5% simple interest annually. Find the amount in 15^(t h) year since he deposited the amount and also calculate the total amount after 20 years.