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Show that the transformation in Exercise 10 is merely a rotation about the origin. What is the angle of the rotation?
Exercise 10
A linear transformation T : R2 → R2 first reflects points through the x1-axis and then reflects points through the x2- axis. Show that T can also be described as a linear transformation that rotates points about the origin. What is the angle of that rotation?
The table below lists the populations, in thousands, of several rural western counties. What is the mean population?
What type of distribution would the instructor most want to see if the best result is that most students earn an average score?
show that if x is any vector in Rn, then T (x) = 0.
This question is from Mathematics and it discusses about writing the summary, critique and personal reaction to paper. The paper chosen here is Tikanga Reo Tatai: Issues in the Development of Maori Mathematics Register by Barton, et al.
A recent survey showed that 67% of dog owners take their pet for daily walks. The margin of sampling error was within 4.5 percentage points. Find the range of dog owners who take their dog for daily walks.
Find the equation of a sphere of radius 3 which is tangent to both the planes x-2y+2z=3 and 3x+4z=8
A plane flies at a average speed of 300 miles per hour. The expression 300t gives the distance traveled by the plane in t hours. find the distance traveled by the plane in 8 hours.
ABCD is a cross-section of a uniform rectangular block of mass 20kg. AB is 0.75m and BC is 1m. The block rests with A on rough horizontal ground with AB at 20 degrees to the horizontal.
Plot the function and find the Laplace transform of a periodic function with a period T = 2a, definedasf(t) = t(H(t) - H(t - a)) + (2a - t)(H(t - a) - H(t - 2a)) t ∈ [0, 2a)Here a is a positive real number
Construct a comparative boxplot. Does it suggest that there is a difference between true average extensibility for high-quality fabric specimens and that for poor-quality specimens?
Explain Supply and demand diagrams
In New York City in the late 1970s and early 1980s, parking meter collections averaged $1.75 million per month with a standard deviation of $302 thousand per month. Assume that the amount generated per month is Normal with the mean and standard devia..
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