Which of the following points lie on x-axis?

A(7,3) B(1, 0), C(0,1 ), E (-1, 0), F ( 0, -1), G (4, 0), H (0, -7)

B, C, E, F

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B, E, G

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C, F, H

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B, C, E

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Solution

The correct option is B
B, E, G

For a point to lie on the X-axis, the ordinate should be 0.

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Similar questions

Q. In the following, which points lie on

x

-axis

A (1, 1), B (1, 0), C (0, 1), D (0, 0), E (- 1, 0), F (0, - 1), G (4, 0), H (0, - 7)

Q. In the following, which points lie on

y

-axis

A (1, 1), B (1, 0), C (0, 1), D (0, 0), E (- 1, 0), F (0, - 1), G (4, 0), H (0, - 7)

Q. Which of the following points lie above X-axis?

a) A (- 3, 5)

b) B (5, - 1)

c) C (0, 2)

d) D (0, 2)

e) E (5, 1)

f) F (3, 1)

Q. Which of the points A(0, 6) B(−2, 0), C(0, −5), D(3, 0) and E(1, 2) does not lie on x-axis?
(a) A and C
(b) B and D
(c) A, C and E
(d) E only

Match the items in the second list with corresponding items from the first list

$\begin{matrix} L i s t I & L i s t I I (A) & V a r i a t i o n o f g w i t h h e i g h t (f o r a n y h e i g h t) & e & g^{'} = g (1 - \frac{2 h}{R}) (B) & V a r i a t i o n o f g w i t h h e i g h t (f o r s m a l l h e i g h t s h << R) & f & \frac{G M}{R^{2}} (C) & V a r i a t i o n o f g w i t h d e p t h & g & g^{'} = \frac{g R^{2}}{(R + h)^{2}} (D) & g o n t h e s u r f a c e o f t h e p l a n e t & h & g^{'} = g (1 - \frac{d}{R}) \end{matrix}$

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Which of the following points lie on x-axis? A(7,3) B(1, 0), C(0,1 ), E (-1, 0), F ( 0, -1), G (4, 0), H (0, -7)

The correct option is B B, E, G For a point to lie on the X-axis, the ordinate should be 0.

Which of the following points lie on x-axis?

A(7,3) B(1, 0), C(0,1 ), E (-1, 0), F ( 0, -1), G (4, 0), H (0, -7)

The correct option is B
B, E, G

For a point to lie on the X-axis, the ordinate should be 0.