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प्रश्न
Write the equation of the line parallel to the Y-axis at a distance of 7 units from it to its left.
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उत्तर
The equation of the line parallel to Y-axis at a distance of 7 units from it to its left is x = −7.
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संबंधित प्रश्न
In which quadrant or on which axis do each of the points (– 2, 4), (3, – 1), (– 1, 0), (1, 2) and (– 3, – 5) lie? Verify your answer by locating them on the Cartesian plane.
Plot the following point on the graph paper:
(−5, −7)
Plot the following point on the graph paper:
(−4, 0)
Plot the following point on the graph paper:
(0, 7)
Some points are shown in the following figure. With the help of it answer the following questions:
- Write the co-ordinates of the points Q and R.
- Write the co-ordinates of the points T and M.
- Which point lies in the third quadrant?
- Which are the points whose x and y co-ordinates are equal?
Write down the abscissa and ordinate of the following.
Q
Plot the following points in the coordinate plane. Join them in order. What type of geometrical shape is formed?
(−3, 3) (2, 3) (−6, −1) (5, −1)
Find the quadrants without plotting the point on a graph sheet
(3, −4)
Plot the following point in a graph sheet.
D(−1, −1)
Find the quadrants without plotting the point on a graph sheet
(−3, −5)
Plot the following point in a graph sheet.
I(2, 3)
In the following figure, the point identified by the coordinates (–5, 3) is ______.
Plot the following points and check whether they are collinear or not:
(1, 3), (– 1, – 1), (– 2, – 3)
Plot the following points and check whether they are collinear or not:
(1, 1), (2, – 3), (– 1, – 2)
Plot the following points and check whether they are collinear or not:
(0, 0), (2, 2), (5, 5)
Which of the following points lie on y-axis?
A(1, 1), B(1, 0), C(0, 1), D(0, 0), E(0, – 1), F(– 1, 0), G(0, 5), H(– 7, 0), I(3, 3).
Plot the points P(1, 0), Q(4, 0) and S(1, 3). Find the coordinates of the point R such that PQRS is a square.
Plot the points A(1, – 1) and B(4, 5). Extend this line segment and write the coordinates of a point on this line which lies outside the line segment AB.
