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Where in the real world might be a situation arise where it would be preferable for data to form a relation but not a function? Please explain it to me in detail
If the varibles in an equation were reversed, what would happen to the graph of the equation? Here's an example of what I'm asking: how would the graph of y=x^2 relate to the graph x = y^2? When might this reversal of variables be useful in the real world?
Any and all help you can give will be greatly appreciated.
Sketch the graph of the given function and evaluate the height of the cliff from the word problem.
The arrival rate for a certain waiting line system obeys a Poisson distribution with a mean of 05. unit per period. It is required that the probability of one or more units in the system not exceed 0.20.
Find the price of the material
The problem that I'm having is that there is a nonconstant factor of (x^2+y^2+z^2)^(-1/2) appearing on the RHS of this equation, making it non-trivial to solve.
State the null & alternative hypotheses
Find whether the given expression is a function or not - Which of the following are functions? The last two problems, i.e., b & c, are multi part relations consider all parts when determining whether or not these relations are functions.
A sample random sample of sixty times resulted in a sample mean of eight & a sample standard deviation of fifteen. Compute 95 percent confidence interval for population mean.
Evaluate the tangent line approximation of the two values and compare with the true value - what about the graph cases
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Verify that 18^3 - 1^3 = 17* 7^3 and find a point on the curve x^3 + y^3 = 17 with rational coordinates.
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