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A container will hold 1 ltr, you will need the following solutions for different purposes, how much concentrate will you need in each case.
2% solution
1 in 20 solution
4 in 50 solution
a 5.5 solution
1 in 3.5 solution.
Can you show me how to work these out?
Stating the null & alternate hypotheses
Using the table of information for differentiable functions f(x) and g(x) at x = 2 and x=3, determine the derivative below.
If you were to let A be a 6 x 14 matrix where the dimension of the row space is 3 (dim(R(A) = 3), what would the dimension of the null space of matrix A (dim(N(A)) be and what would the dimension of the null space of A^T (dim(N(A^T)) be?
When are the Poisson and negative exponential distributions used and What are the advantages and limitations of simulation models?
You decide to start your article with a math example that the readers can understand. Describe a real world situation that could be modeled by a function that is increasing, then constant, then decreasing.
Application of law of cosines to pentagons - evaluate the perimeter of the pentagon. Show sketch and equation.
Real Life Scenarios- Systems of Linear Equations, Determine a simple real-life example scenario to solve systems of linear equations
Suppose you throw a baseball straight up at a velocity of 64 feet per second. A function can be created by expressing distance above the ground, s, as a function of time, t. This function is s = -16t2 + v0t + s0
Let Cn denote the positively oriented boundary of the square x = +/- (N + 1/2)pie and y = +/- (N +1/2)pie where N is a positive integer
The derivative of a continuous function at x is the slope of the tangent line to the curve at x. The attached pdf file develops the idea of a derivative first using slopes of secant lines and then introducing and explaining the difference quotient..
Probability and chance A prison has 20 balls, 10 black and 10 white. The prisoner is to arrange the balls in 2 boxes. All of the balls must be used and there must be at least one ball in each box.
Let R(t) be the field of rational functions. Answer the following (with proofs): If we identify the rational numbers with a subset of R(t), what function corresponds to a given rational number r?
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