Exponential matrix calculator

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Developer’s DescriptionWill guide you how to solve your math homework and textbook problems, anytime, anywhere.FX Math Solver is a comprehensive math software, based on...Will guide you how to solve your math homework and textbook problems, anytime, anywhere.FX Math Solver is a comprehensive math software, based on an automatic mathematical problem solving engine, and ideal for students preparing term math exams, ACT, SAT, and GRE:- Over 1,500 sample math problems and fully animated solution steps - Scientific calculator supported - Graphing calculator supported - Automatic problem solving and generation of fully animated step-by-step procedures for problems typed in by users - User friendly math problem expression editor (WYSIWYG mode)Math Solver covers problems at the level of Pre-Algebra, Algebra1, Algebra2, and Calculus courses:- Number operations: add, subtract, multiply, divide- Prime factorization- Mixed number- Complex number- Basic expression simplification: - polynomial - factorization, long-division - rational - radical - exponential and log/ln - sin, cos, tan, ..- Matrix- Equations, system of equations- Inequalities- Function- Graphing- Limit- Differentiation- Integral

This exponential distribution calculator can help you determine the probability of a certain amount of time elapsing between two consecutive events. This article presents you with the definition and some examples of exponential distribution, the exponential distribution formula, and an example of applying it in real life.What is an exponential probability distribution?Exponential distribution describes the time between events happening according to the Poisson distribution. It means that the events occur independently and at a constant average rate. Its key property is being memoryless. It means that, for example, the probability of an hour elapsing before the next bus comes to the bus stop is the same in the morning as it is in the evening. Also, the probability of a car engine breaking down during the next hour is the same during the first and hundredth hour of it running — we "forget" about the car's state. Geometric distribution also has this property.If you want to learn more about the distributions mentioned above, visit our dedicated tools: the Poisson distribution calculator and the geometric distribution calculator.Also, you can simulate the exponential probability distribution using the SMp(x) distribution calculator. While more versatile, it has more parameters, which makes it a bit more tricky to apply.Exponential distribution examplesSome examples of cases in which the exponential distribution can be used include:Time between goals in a match;Time between two buses coming to a bus stop;Time between two consecutive customers in a grocery store;Time between failures of a machine; andDistance between two car accidents along a highway.Exponential distribution formulaThe main formulas used for the analysis of exponential distribution let you find the probability of time between two events being lower or higher than X, the target time period between events:P(x > X) = exp(-ax)P(x ≤ X) = 1 − exp(-ax)where:a is the rate parameter of the distribution. It is the reciprocal of the average number of events in a time interval;P(x > X) is the probability of x being higher than the indicated value X;P(x ≤ X) is the probability of x being lower than the indicated value X; andexp denotes the exponential function. Go to the exponent calculator if you need a refresher.You can also find other values, including:mean — it is equal to μ = 1/amedian — it is equal to m = ln(2)/avariance — it is equal to σ² = 1/a²standard deviation — it is equal to σ = √(1/a²)How to use

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The log is the natural exponential, e, so this is the natural log. The base e of the natural log is not a nice neat whole number. Pretty much any time I'm given a natural log to evaluate, I'm gonna have to get a decimal approximation from my calculator. I can't do anything clever to get an exact answer. But this is a special case, because the argument of the log includes the natural exponential. The Relationship says that: ln(e4.5) = y e y = e4.5 y = 4.5 So this is one of those faux-cancellation exercises, and my hand-in answer is: ln(e4.5) = 4.5 Plug "ln(e4.5)" into your calculator, and you'll get the same answer. Just make sure you put parentheses around the argument, e4.5, so the calculator knows that the exponent is inside the log. Evaluate ln(2) accurate to two decimal places. Since 2 is a nice neat whole number and since e isn't, then it is unlikely that 2 is a nice neat power of e. (It isn't.) So I can't simplify this expression by being clever with exponents. Instead, I'll have to evaluate this in my calculator, getting an approximate answer of ln(2) = 0.69314718056..., or, rounded to two decimal places: ln(2) = 0.69 The graph of a logarithm looks similar to that of a square root. square-root function log function The square-root graph stops at the point (0, 0); the logarithm's graph does not pass through the origin, nor does it ever reach the y-axis. Instead, the log graph passes through the point (1, 0) (on the x-axis) and then continues down along the right-hand (that is, the positive) side of the y-axis. Since the log function is the inverse of the exponential function, the graph of the log is the flip of the graph of the exponential: The exponential rides along the top of the x-axis, crosses the y-axis at the point (0, 1), and then shoots up. The logarithm rides up the right side of the y-axis, crosses the x-axis at the point (1, 0), and then shoots right. (For more information, review

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