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The ordinate of a point is its distance from the y-axis. - Mathematics

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प्रश्न

The ordinate of a point is its distance from the y-axis.

विकल्प

  • True

  • False

MCQ
सत्य या असत्य

उत्तर

This statement is False.

Explanation:

The ordinate of a point is nothing but coordinate of the point and the y-coordinate denotes the distance of a point from x-axis.

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अध्याय 12: Introduct To Graphs - Exercise [पृष्ठ ३७७]

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एनसीईआरटी एक्झांप्लर Mathematics [English] Class 8
अध्याय 12 Introduct To Graphs
Exercise | Q 30. | पृष्ठ ३७७

वीडियो ट्यूटोरियलVIEW ALL [1]

संबंधित प्रश्न

Find the coordinates of points PQR and S in Fig. 27.8.


______ displays data that changes continuously over periods of time.


The process of fixing a point with the help of the coordinates is known as ______ of the point.


The point where the two axes intersect is called the ______.


The distance of any point from the x-axis is called the x-coordinate.


The distance of the point (3, 5) from the y-axis is 5.


Match the coordinates given in Column A with the items mentioned in Column B.

Column A Column B
(1) (0, 5) (a) y coordinate is 2 × x - coordinate + 1.
(2) (2, 3) (b) Coordinates of origin.
(3) (4, 8) (c) Only y–coordinate is zero.
(4) (3, 7) (d) The distance from x-axis is 5.
(5) (0, 0) (e) y coordinate is double of x-coordinate.
(6) (5, 0) (f) The distance from y-axis is 2.

Explain the situations represented by the following distance-time graph.


Locate the points A(1, 2), B(3, 4) and C(5, 2) on a graph sheet taking suitable axes. Write the coordinates of the fourth point D to complete the rhombus ABCD. Measure the diagonals of this rhombus and find whether they are equal or not.


Draw a parallelogram ABCD on a graph paper with the coordinates given in Table I. Use this table to complete Tables II and III to get the coordinates of E, F, G, H and J, K, L, M.

Point (x, y)
A (1, 1)
B (4. 4)
C (8, 4)
D (5, 1)

     Table I

Point (0.5x, 0.5y)
E (0.5, 0.5)
F  
G  
H  

     Table II

Point (2x, 1.5y)
J (2, 1.5)
K  
L  
M  

    Table III

Draw parallelograms EFGH and JKLM on the same graph paper.

Plot the points (2, 4) and (4, 2) on a graph paper, then draw a line segment joining these two points.


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