_____'s Number is an irrational number that approaches 2.7183
Consider the following expression for compound interest, P(1 + r/n)^nt, where P = the amount of money invested, r = percent rate as a decimal, t = number of years, and n = ______ of times compounded in a year.
_______ means that the interest is compounded twelve times per year.
Compound interest is interest added to the principal of a _______.
Consider the following exponential equation that represents future value of an investment that is compounded yearly: F = P(1 + r)^t; r represents the ____ of interest (in decimal form).
We say that exponential functions increase _____________.
Consider the following exponential equation that represents future value of an investment that is compounded yearly: F = P(1 + r)^t; P represents the _________ amount invested or borrowed.
Every ______ means that the interest is compounded six million, three hundred and seven thousand, two hundred times per year.
We can use the function f(x) = a · b^x to write the equations that model these examples of ___________ growth or decay.
In cases of exponential _____, the variable b is equal to 1 - (rate of change).
We say that linear functions increase ________.
In the equation f(x) = a · b^x, a represents the _______ amount.
______ means that the interest is compounded fifty-two times per year.
In cases of exponential growth or decay, the variable b is equal to 1 ± (rate of ______).
Down
Consider the following exponential equation that represents future value of an investment that is compounded yearly: F = P(1 + r)^t; t represents ____ in years.
______ means that the interest is compounded eight thousand seven hundred and sixty times per year.
Consider the following exponential equation that represents future value of an investment that is compounded yearly: F = P(1 + r)^t; F represents the ______ value of the investment or loan.
Linear functions have a(n) ________ rate of change.
Exponential functions increase by a common _____.
_____ means that the interest is compounded three hundred and sixty-five times per year.
_________ means that the interest is compounded four times per year.
____________ means that the interest is compounded two times per year.
A common occurrence of exponential functions in the real world is compound ________.
Compound interest means that the interest also earns interest from that point forward. We call this ___________ interest.
Consider the following exponential equation that represents future value of an investment that is compounded yearly: F = P(1 + r)^t; t represents time in _____.
Consider the following exponential equation that represents future value of an investment that is compounded yearly: F = P(1 + r)^t; r represents the rate of interest (in _______ form).
Every ______ means that the interest is compounded five hundred and twenty-five thousand, six hundred times per year.
In cases of exponential ______, the variable b is equal to 1 + (rate of change).
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