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x+3=6 2x-3y=12...

`x+3=6`
`2x-3y=12`

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Represent the following pair of equations graphically and write the coordinates of point where the lines intersect y-axis. x+3y=6 and 2x-3y=12

Represent the following pair of equations graphically and write the coordinates of points where the lines intersects y-axis. x+3y=6,\ \ \ 2x-3y=12

Solve the following system of equations graphically x+3y=6 2x-3y=12 and hence find the value of a , if 4x+3y=a

Find two solution sof each of the following: (i)x+y=6 , (ii) 2x+3y=12

On comparing the ratios (a_1)/(a_2),(b_1)/(b_2) and (c_1)/(c_2) , find out whether the following pair of linear equations are consistent, or inconsistent. (i) 3x+2y=5; 2x-3y = 7 (ii) 2x-3y=8 ; 4x-y=9 (iii) 3/2x+5/3y=7 ; 9x-10y=14 (iv) 5x-3y=11 ; -10x+6y = -22 (v) 4/3 x +2y=8 ; 2x+3y = 12

Show graphically that following system of equations has infinitely many solutions: 2x+3y=6;\ \ \ 4x+6y=12

Plot the line 2x-3y=12 .

Check whether the pair of equations x+3y=6 . . . (1)and 2x+ 3y=12 . . . (2)is consistent. If so, solve them graphically.

The solution of x^2+y^2(dy)/(dx)=4 is a. x^2+y^2=12 x+C b. x^2+y^2=3x+C c. x^3+y^3=3x+C d. x^3+y^3=12 x+C

The equation of the diameter of the circle 3(x^(2)+y^(2))-2x+6y-9=0 which is perpendicular to the line 2x+3y=12 is