Biology
Biology, 23.07.2019 04:00, moynihansavanah003

Why do real examples not always follow the punnrt square

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Mathematics, 27.06.2019 01:30, amara020787
Examples of geometric transformations can be found throughout the real world. think about some places where you might use or see transformations. give at least three examples for each type of transformation. make use of the internet, books, magazines, newspapers, and everyday life experiences to come up with your examples.
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Mathematics, 27.07.2019 06:20, v4leriaaa
Evaluate how the real number system can relate to many different areas of high level mathematics. example: calculus, and differential equation. provide specific examples in using (a) and (b) below (a) provide specific examples of how in using demonstrate computational skills using elements of the real number system (b) provide specific examples collect, organize and evaluate real number system
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Mathematics, 07.09.2019 22:10, lizzynmk
The following question in full and provide reliable references when using someone else's idea. not that soft is not the same as firm real-time systems. i would love using simple examples that are easy to distinguish with (i already check google). consider three examples of real time systems, nominating one "hard" real-time, one "soft" real-time, and one "firm" real time. in each case, you should justify your reasons. you should consider the time-scale of the system, that is how much time-over-run of the deadlines can occur before loss becomes noticeable. you should also consider the gradient of the loss function. how much over-run would cause complete failure of the system, for example?
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Mathematics, 03.10.2019 05:50, dboby
Consider the following quadratic equation. (x+3)^2=43 when taking the square root of both sides of this equation, how many solutions will the equation have? how do you know? a. the quadratic equation has exactly one real solution. this is because 43 has a unique non- negative square root, called the principal square root. b.the quadratic equation has two real solutions to the quadratic equation. this is because 43 has two square roots: √43, which is positive, and -√43 c. the quadratic equation does not have any real solutions. this is because √43 is a complex number. d. the quadratic equation does not have any real solutions. this is because √43 is not a perfect square.
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