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The greatest integral value of m for whi...

The greatest integral value of m for which the point of intersection of `L_1 : 2x+y=50 a n d L_2 : y=mx+1` has integral coordinate, is `a. 5` b. `9` c. `47` d. `51""`

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The number of integral value of m so that the abscissa of point of intersection of lines 3x+4y=9 and y=mx+1 is also an integers is

The number of integral values of m so the abscissa of point of intersection of lines 3x+4y=9 and y=mx+1 is also an integer, is :

Write the integral values of m for which the x-coordinates of the point of intersectioin of eh lines y=m x+1\ a n d\ 3x+4y=9 is an integer.

The number of integral values of m, for which the x coordinate of the point of intersection of the lines 3x + 4y = 9 and y = mx + 1 is also an integer, is

The number of integral values of m for which the x-coordinate of the point of intersection of the lines 3x+4y=9 and y=m x+1 is also an integer is 2 (b) 0 (c) 4 (d) 1

The least integral value of a'a' for which the graphs y=ax+1 and (a-6)x^(2)-2 do not intersect: -6 b.-5 c.3 d.2

The number of integer values of m, for which the x-coordinate of the point of intersection of the lines,3x+4y=9 and y=xm+1 is also an integer is 2(b)0(c) (d) 1

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