[02],[01/2],[02/x],[0quad 1-x^(2)]

Find the 2xx2 mtrix X if X+[[0,1], [1,0]]=[[2,0],[0,2]]

The equation [1 x y][(1,3,1),(0,2,-1),(0,2,-1)] [(1),(x),(y)]=[0] has

The equation [(1, x, y)][(1,3,1),(0,2,-1),(0,2,-1)] [(1),(x),(y)]=[0] has

Let f(x)=x(x-1)(x-2) , x in [0,2] Find f(0) and f(2)

The range of function y=[x^2]=[x]^2,x in [0,2] (where [.] denotes the greatest function), is {0} b. {0,1} c. {1,2} d. {0,1,2}

The set of values of a for which a x^2+(a-2)x-2 is negative for exactly two integral x , is a. (0,2) b. [1,2) c. (1,2] d. (0,2]

Find the 2xx2 matrix X, if X+[{:(0,1),(1,0):}]=[{:(2,0),(0,2):}]

What are the values of x that satisfy equation |(x,0,2),(2x,2,1),(1,1,1)|+|(3x,0,2),(x^(2),2,1),(0,1,1)| = 0 ?