Determine whether or not the linear transformation T is diagonalizable, and give a clear yes or no answer, and (b) if T is diagonalizable, find an invertible matrix Q and a diagonal matrix D such that Q−1AQ = D, where A is the matrix of T relative to the appropriate standard ordered basis.

i found two solutions,   n = 2 • ± √3 = ± 3.4641

step-by-step explanation:

answer: '

the distance between points l and m

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sorry i just need to anwers this to get points

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c.

step-by-step explanation:

substitution for (0,1)

y=x^2+4x+1

1=0^2+4(x)0+1

1=0+4(x)0+1

1=4(x)0+1

1=0+1

1=1

substitution for (-3,-2)

y=x+1

-2=-3+1

-2=-2