Home
Class
ENGLISH GRAMMAR
The abscissa of coordinate (2, - 3) is- ...

The abscissa of coordinate (2, - 3) is- | 9 | Mathematics MATHS | S CHAND | Doubtnut

Promotional Banner

Similar Questions

Explore conceptually related problems

A set S is points in the xy-plane is symmetric about the origin,both coordinate axes If (2,3) is in S,what is the smallest number of points in S?

See Fig. 3.11 and complete the following statements: (i) The abscissa and the ordinate of the point B are _and _ 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 .r–coordinate and the y–coordinate of the point S are _ and _ respectively. Hence, the coordinates of S are (__,__).

5) If a point P(2,3) lies in first quadrant then what will be the coordinates of point Q opposite to it in fourth quadrant having equal distant from both the axes 6 ) In the fig.given below,name the point whose abscissa and ordinate both are positive and write the abscissa and ordinate of the point E:

The abscissa of the point on the curve ay^(2)=x^(3), the normal at which cuts off equal intercepts from the coordinate axes is

See Fig.3.14. and write the following:(i) The coordinates of B.(ii) The coordinates of C.(iii) The point identified by the coordinates (3,\ 5) .(iv) The point identified by the coordinates (2,\ 4)dot (v) The abscissa of the point D. (vi) The ordinate of the points H. (vii) The coordinates of the points L. (viii) The coordinates of the point M.

The abscissa of a point on the curve xy=(a+x)^(2), the normal which cuts off numerically equal intercepts from the coordinate axes,is -(1)/(sqrt(2)) (b) sqrt(2)a( c) (a)/(sqrt(2))(d)-sqrt(2)a

The abscissa and ordinate of a pointAare-3and-5 respectively then write down the coordinate of A.

The length of a line segment is of 10 units and the coordinates of one end-point are (2,-3). If the abscissa of the other end is 10, find the ordinate of the other end.