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A) Let A be a positive definite matrix. Show that X has a unique positive square root. That is, show that there exists a unique positive matrix X such that X^2 =A.
B) How many square roots can a positive definite matrix have?
One form of the Bolzano-Weierstrass theorem can be stated as follows: An infinite set of points lying in a closed bounded region R has at least one accumulation point in R.
Interpret your solutions in terms of the kernel and image of the linear transformation T: o^3 --> o^3 represented by the equations.
Which of the four operations on functions do you think is the easiest to perform? What is the most difficult? Explain why.
Draw a graph on the same set of axes you made for Company A's figures. Use your graph and what you know about linear inequalities to advise Rafaella about which company is best.
Consider two vectors a and b with elements a1,a2,a3 and b1,b2,b3 respectivley. Express the projection of b onto a in terms of these elements. Then do the same for the projection of a onto the axis of b.
Guass elimination method
Show that if c is a nonzero complex number and N is a nilpotent k × k matrix over C, then cI + N has a square root. (First look at I +1 cN.)
For A, B ∈ Mn(F) and s ∈ F, show that: i) tr(A + B) = tr(A) + tr(B); ii) tr(sA) = s⋅tr(A); and iii) tr(AB) = tr(BA), where tr(A) is the trace of A.
Explain how you could use your graph to ?nd the number of kilometres that the car could travel on average for £12. Construct a formula for the cost in pounds, C, of travelling x kilometres.
Point for solve one side of the problem correctly and points for solve both sides of the problem correctly
From the matrix S who columns are the three vectors in your basis for E3, and compute J = (S^-1)AS. Notice that if you order the columns of S in the most logical way, J will be triangular.
Find the vertex,line of symmetry, and the maximum or minimum value of f(x). Graph the function. F(x)= 5 (x+2)2+5 .
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