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So stop by once in a while, or get notified about updates via RSS , or watch realtime Algebra. I have two similar triangles. The area of the larger one is sq cm, and I need to find the Given that there are two similar triangles: Discuss one sample test of hypothesis, when "student t distribution" is used rather than the The short answer is that you use the student t-test when you do not know the population standard deviation.
When performing a hypothesis test for the mean, the null hypothesis is that the given Water leaks from a vertical cylindrical tank through a small hole in its base at a rate We are given that a cylindrical tank with volume L is leaking from a hole in the bottom at a rate that is proportional to the remaining volume. We are given that after one day, 19L has leaked This type of a savings account is known as a sinking fund. The monthly payment M required to produce the desired amount of money Future Value, or FV , when the period interest rate is R, is To answer this question, use the following rule of logarithms: The plutonium isotope Pu is a radioactive material.
The half-life of plutonium isotope Pu We are given the half-life of PU as years. We are asked to find, to the nearest year, the time it will take a 10 gram sample to decay to 1 gram. This is an example of exponential decay.
We are given the point-slope form of a line: We are then asked to find the ordered pair coordinates of the point lying on a line parallel to the given line with x value 2. How would you write the number 3. As written, we have -y written as a function of x, so strictly speaking, the answer is no. However, if we use algebraic She agreed to repay the loan by To solve this equation means that we must find out what the value of "x" is. To do this, our task is to isolate "x," or, in other words, get "x" alone on one side of the equation and everything The corresponding growth or decay factor is 0.
We are asked if the growth or decay factor is. Since the annual rate of change is negative, I would interpret the question as Critical points of a function are where the first derivative of the function is zero or fails to exist. So we need to One of the ways to find patterns in the sequence of numbers is to examine differences between the adjacent numbers.
In this case, we would find that: Determine whether the sequence converges or diverges. If it converges, find the limit That is, for every index The equivalent question then is to find the
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