Find the eigenvalues A1 < A₂ < A3 and corresponding eigenvectors of the matrix -3 12 -407 A = 0 1 5 0 0 2 The eigenvalue A₁ = = corresponds to the eigenvector The eigenvalue A2 = corresponds to the eigenvector The eigenvalue A3 = corresponds to the eigenvector .

Q: 3. √11

A:

Q: a3-16a

A: a³−16a ⇒a(a²−16) ⇒a(a² −4²) ⇒a(a+4)(a−4)

Q: -8 - 12

A: Given problem is

Q: 4(5+6)=

A: Given: 4(5+6)=

Q: 2070 = (16a + 10)15

A: 2070 = (16a+10)15 And (16e+11)17 =3723 To find  the values of a and e

Q: In the

A: In the diagram it is given that, the angles &lt;G and &lt;H are complementary. m&lt;G = 2x + 10…

Q: 3. Find L-¹{√534}. (s+3)

A:

Q: 36-9z

A: Given that:36-9z

Q: 3 -5 7 4 8 2 8 -3 -6 find P30, P60 and P95.

A:

Q: -7 3. Find (3-4) 5) 1 1

A:

Q: Z4×Z6 has an element of order 24. true or false ?

A:

Q: 3 3/4 + 2 7/28

A:

Q: 3(m – 5) + m

A: 3(m-5)+m=0 3m-15+m=0 add both side 15 we get 2m=15

Q: -96 6 -7 A = -3 d 4A.

A:

Q: 6(-3w+1/3)

A:

Q: dt t²Vt² – 16

A: