Question

Any point on the y = x is of the form

(a) (a, a) (b) (0, a) (c) (a, 0) (d) (a, –a)

2. The equation of x –axis is of the form

(a) x = 0 (b) y = 0 (c) x + y = 0 (d) x = y

3. Graph of y = 6 is a line:

(a) parallel to x – axis at a distance 6 units from the origin

(b) parallel to y – axis at a distance 6 units from the origin

(c) making an intercept 6 on the x –axis.

(d) making an intercept 6 on both the axes.

4. x=5, y=2 is a solution of the linear equation

(a) x + 2y = 7 (b) 5x + 2y = 7 (c) x + y = 7 (d) 5x + y = 7

5. If a linear equation has solutions (–2, 2), (0, 0) and (2, –2), then its is of the form

(a) y – x = 0 (b) x + y = 0 (c) –2x + y = 0 (d) –x + 2y = 0

6. The positive solutions of the equation is ax + by + c = 0 always lie in the

(a) 1st quadrant (b) 2nd quadrant (c) 3rd quadrant (d)4th quadrant

7. The graph of the linear equation 2x + 3y = 6 is a line which meets the x axis at the point

(a) (2, 0) (b) (0, 3) (c) (3, 0) (d) (0, 2)

8. The graph of the y = x passes through the point

(a) 3 3

,

2 2

    

  (b) 3

0,

2

      (c) (1, 1) (d) 1 1

,

2 2

  

   

9. If we multiply or divide both sides of a linear equation with a non-zero number, then the solution

of the linear equation:

(a) changes (b) remains the same

(c) changes in case of multiplication only (d) changes in case of division only

10. How many linear equation in x and y can be satisfied by x = 1 and y = 2?

(a) only one (b) two (c) infinitely many (d) three

11. The point of the form (a, a) always lies on:

(a) x – axis (b) y – axis (c) on the line y = x (d) on the x + y =0

12. The point of the form (a, –a) always lies on:

(a) x = a (b) y = –a (c) y = x (d) x + ​

Answer 1

Answer:

Any point on the y = x is of the form

(a) (a, a) (b) (0, a) (c) (a, 0) (d) (a, –a)

2. The equation of x –axis is of the form

(a) x = 0 (b) y = 0 (c) x + y = 0 (d) x = y

3. Graph of y = 6 is a line:

(a) parallel to x – axis at a distance 6 units from the origin

(b) parallel to y – axis at a distance 6 units from the origin

(c) making an intercept 6 on the x –axis.

(d) making an intercept 6 on both the axes.

4. x=5, y=2 is a solution of the linear equation

(a) x + 2y = 7 (b) 5x + 2y = 7 (c) x + y = 7 (d) 5x + y = 7

5. If a linear equation has solutions (–2, 2), (0, 0) and (2, –2), then its is of the form

(a) y – x = 0 (b) x + y = 0 (c) –2x + y = 0 (d) –x + 2y = 0

6. The positive solutions of the equation is ax + by + c = 0 always lie in the

(a) 1st quadrant (b) 2nd quadrant (c) 3rd quadrant (d)4th quadrant

7. The graph of the linear equation 2x + 3y = 6 is a line which meets the x axis at the point

(a) (2, 0) (b) (0, 3) (c) (3, 0) (d) (0, 2)

8. The graph of the y = x passes through the point

(a) 3 3

,

2 2

    

  (b) 3

0,

2

      (c) (1, 1) (d) 1 1

,

2 2

  

   

9. If we multiply or divide both sides of a linear equation with a non-zero number, then the solution

of the linear equation:

(a) changes (b) remains the same

(c) changes in case of multiplication only (d) changes in case of division only

10. How many linear equation in x and y can be satisfied by x = 1 and y = 2?

(a) only one (b) two (c) infinitely many (d) three

11. The point of the form (a, a) always lies on:

(a) x – axis (b) y – axis (c) on the line y = x (d) on the x + y =0

12. The point of the form (a, –a) always lies on:

(a) x = a (b) y = –a (c) y = x (d) x +

Answer 2

Answer:

please be specific about your question

Step-by-step explanation:

it's quite confusing