Home
Class 11
PHYSICS
A particle straight line passes through ...

A particle straight line passes through origin and a point whose abscissa is double of ordinate of the point. The equation of such straight line is :

A

`y= (x)/(2)`

B

`y = 2x`

C

`y = -4x`

D

`y= -(x)/(4)`

Text Solution

Verified by Experts

The correct Answer is:
A
Abscissa (x) = 2 [ordinate (y)] `rArr x= 2y rArr y = (x)/(2)`
Promotional Banner

Topper's Solved these Questions

  • BASIC MATHEMATICS USED IN PHYSICS &VECTORS

    ALLEN |Exercise DEFINITION & TYPES OF VECTOR|5 Videos

  • BASIC MATHEMATICS USED IN PHYSICS &VECTORS

    ALLEN |Exercise ADDITON & SUBTRACTION, MULTIPLICATION & DIVISION OF A VECTOR BY A SCALAR|21 Videos

  • BASIC MATHEMATICS USED IN PHYSICS &VECTORS

    ALLEN |Exercise TRIGONOMETRY|7 Videos

  • CENTRE OF MASS

    ALLEN |Exercise EXERCISE-V B|19 Videos

Similar Questions

Explore conceptually related problems

A particle straight line passes through orgin and a point whose abscissa is double of ordinate of the point. The equation of such straight line is :

The equation of a line passing through origin and parallel to Y-axis is ........

If the straight line y = mx +c passes through the points (2,4) and (-3,6) , find the values of m and c .

A curve passes through (2, 1) and is such that the square of the ordinate is twice the rectangle contained by the abscissa and the intercept of the normal. Then the equation of curve is

In the following graph, relation between two variables x and y is shown by a straight line. Equation of the straight line is

A particle is in straight line motion with uniform velocity A force is not required

The equation of the straight line passing through the point (3,2) and perpendicular to the line y=x is,

Find the equation of the straight line passing through the point (2,1) and through the point of intersection of the lines x+2y = 3 and 2x-3y=4

Find the slope of a line, which passes through the origin, and the mid-point of the line segment joining the points P(0, -4) and B(8, 0) .

A curve C passes through origin and has the property that at each point (x, y) on it the normal line at that point passes through (1, 0) . The equation of a common tangent to the curve C and the parabola y^2 = 4x is