Find the value of x such that points (0, 3), (x, 9) and (12, 15) are collinear.
6
7
5
9
The given point (x, 9) is the midpoint of the line joining the two points because: 9=3+152 x=0+122 x=6
If 8100×m100=56100, then find the value of m.
The number of real or complex solutions of x2−6|x|+8=0 is
If x is a digit of the number ¯¯¯¯¯¯¯¯¯¯¯¯¯¯¯¯¯66784x such that it is divisible by 9, find the possible values of x.