Sponsor Area
Linear Equations In Two Variables
See figure and complete the following statements:
(i) The abscissa and the ordinate of the point B are _ _ _ and _ _ _, respectively. Hence the coordinates of B are (_ _, _ _).
(ii) The x-coordinate and the y-coordinate of the point M are _ _ _ and _ _ _, respectively. Hence the coordinates of M are (_ _ _, _ _ _).
(iii) The x-coordinate and the y-coordinate of the point L are _ _ _ and _ _ _, respectively. Hence the coordinates of L are (_ _, _ _).
(iv) The x-coordinate and the y-coordinate of the point S are _ _ _ and _ _ _, respectively. Hence the coordinates of S are (_ _, _ _).
Solution not provided.
(i) 4, 3 (4, 3)
(ii) -3, 4, (-3, 4)
(iii) -5, -4, (- 5, -4)
(iv) 3, -4, (3, - 4)
Some More Questions From Linear Equations in Two Variables Chapter
Plot the point P(2, -6) on graph paper and from it draw PM and PN as perpendiculars to x-axis and y-axis respectively. Write the coordinates of the points M and N.
In figure given below, triangle AOB with coordinates of A and O as (4, 0) and (0, 0), find the coordinates of B.
The perpendicular distance of a point from the x-axis is 2 units and the perpendicular distance from the y-axis is 3 units. Write the coordinates of the point if it lies in the:
(i) I quadrant (ii) II quadrant
(iii) III quadrant (iv) IV quadrant
(iii) III quadrant (iv) IV quadrant
In figure, ABCD is a square. Find the co-ordinates of points A and D.
In figure, write the co-ordinates of the points P, Q, R and S.
Find the co-ordinates of a point:
(i) whose ordinate is 6 and lies on y-axis.
(ii) whose abscissa is -3 and lies on x-axis.
(ii) whose abscissa is -3 and lies on x-axis.
In which quadrant, can a point have:
(i) abscissa equal to its ordinate
(ii) ordinate equal in magnitude to abscissa
(iii) ordinate equal and opposite of abscissa
(iv) abscissa twice that of the ordinate.
(i) abscissa equal to its ordinate
(ii) ordinate equal in magnitude to abscissa
(iii) ordinate equal and opposite of abscissa
(iv) abscissa twice that of the ordinate.
Sponsor Area
Mock Test Series
Mock Test Series