हिंदी

Distance of point (−3, 4) from the origin is ______.

Advertisements
Advertisements

प्रश्न

Distance of point (−3, 4) from the origin is ______.

विकल्प

  • 7

  • 1

  • 5

  • 4

MCQ
रिक्त स्थान भरें
Advertisements

उत्तर

Distance of point (−3, 4) from the origin is 5.

Explanation:

Using the formula,

Distance = `sqrt(x^2 + y^2)`

= `sqrt((-3)^2 + 4^2)`

= `sqrt(9 + 16) = sqrt25 = 5`

shaalaa.com
  क्या इस प्रश्न या उत्तर में कोई त्रुटि है?
2018-2019 (March) Balbharati Model Question Paper Set 3

संबंधित प्रश्न

Find the distance between the following pairs of points:

(−5, 7), (−1, 3)


Find the values of y for which the distance between the points P (2, -3) and Q (10, y) is 10 units.


Find a relation between x and y such that the point (x, y) is equidistant from the point (3, 6) and (–3, 4).


If a ≠ b ≠ 0, prove that the points (a, a2), (b, b2) (0, 0) will not be collinear.


Find the distance of a point P(x, y) from the origin.


Find the distance between the following pair of points:

(–6, 7) and (–1, –5)


Find the distance between the following pair of points:

(a sin α, –b cos α) and (–a cos α, b sin α)


Find the values of x, y if the distances of the point (x, y) from (-3, 0)  as well as from (3, 0) are 4.


Find the co-ordinates of points of trisection of the line segment joining the point (6, –9) and the origin.


Determine whether the points are collinear.

P(–2, 3), Q(1, 2), R(4, 1)


Show that the ▢PQRS formed by P(2, 1), Q(–1, 3), R(–5, –3) and S(–2, –5) is a rectangle.


Find the distance between the following pairs of point in the coordinate plane :

(13 , 7) and (4 , -5)


Find the distance of the following point from the origin :

(5 , 12)


P(5 , -8) , Q (2 , -9) and R(2 , 1) are the vertices of a triangle. Find tyhe circumcentre and the circumradius of the triangle.


From the given number line, find d(A, B):


Calculate the distance between A (7, 3) and B on the x-axis whose abscissa is 11.


Calculate the distance between A (7, 3) and B on the x-axis, whose abscissa is 11.


The point which divides the lines segment joining the points (7, -6) and (3, 4) in ratio 1 : 2 internally lies in the ______.


The point which lies on the perpendicular bisector of the line segment joining the points A(–2, –5) and B(2, 5) is ______.


A point (x, y) is at a distance of 5 units from the origin. How many such points lie in the third quadrant?


Share
Notifications

Englishहिंदीमराठी


      Forgot password?
Use app×