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What is an example of a linearly dependent set of three vectors with the property that any single vector can be removed from the set without changing the span of the set?
What is an example of a linearly dependent set of three vectors that does not have the property as Question above?
Solve the system with any method - Find which of the given two pairs are solutions for the following system
Let R be the shaded region bounded by the graphs of y=sqaure root of x, and y=e to the power of -3x, and the vertical line x=1.
Label the Vertex and the Axis of symmetry
Starbucks cashiers take thousands of orders each day. Samples of the accuracy in the orders are listed below. One hundred orders taken by each cashier were carefully examined and the number of errors counted.
Evaluate the maximum revenue using cost and revenue function.
Given S is a subset of R. Suppose S' (set of all accumulation points in S) = emptyset. Prove S is countable.
Use of trigonometric ratios to find the distance - Two boats leave the port at the same time.
The temperature T in a metal ball is inversely proportional to the distance from the center of the ball, which we take to be the origin. The temperature at the point (1,2,2) is 120 degrees.
For which values of k are the following vectors u and v orthogonal? Let u,v be orthogonal unit vectors. Prove that d(u,v) = 2^(1/2)
If no two strings in a code differ in fewer than three positions, the we can actually correct a single error, by finding the unique string in the code that differs from the received string in only one position.
Provide basic information about the BMI difference
Solving probability problems based on Binomial distribution
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