Prove that the eigenvalues of a matrix squared are greater than the matrix eigenvalues

x is variable or an unknown value to find

example:

2x = 5 which means x = 3

3.how is solving radical equations different than solving linear equations?

step-by-step explanation:

d. 145*2 is 290 than the total angle is 360 then minus 290 then divide by two

area of rectangle a is 2 times that of rectangle b that means 2x+x =   36cm^2

3x = 36cm ^2

x = 36/3

x= 12cm^2

and 2x = 24cm^2

now side of square = are divided by sides = 36/4 = 6cm

that means length of rectangle a and b is 6cm too

now for rectangle a,

l*b = area

= 6*y=24

y=24/6 = 4

therefore dimensions of rectangle a are- length = 6cm, breadth = 4cm

and for rectangle b, length = 6cm and breadth = 6-4 = 2cm.

hope this .