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Maths Notes

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Published in: Mathematics
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Examples of Section formula in geometry

Mohammad T / Lucknow

13 years of teaching experience

Qualification: B.Sc (Dr Ram Manohar Lohia Avadh University , Faizabad - 1995)

Teaches: All Subjects, EVS, Mathematics, Science, Algebra, Physics

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  1. Example 1: Find the coordinates of the point that divides the line segment joining the points (2,5) and (-3, -10) internally in the ratio 3:2. Solution: Let F (x, y) be the point that divides the line segment joining A (2, 5) and B (-3, -10) internally in the ratio 3: 2. ( = (-31 -10) e X2
  2. Using the section formula, F (x I y) = [(MX2 + , (M Y2 + THEREFORE, THE COORDINATES OF F ARE THEREFORE F (X, Y) = -4)
  3. Example 1: Find the coordinates of the point that divides the line segment joining the points (2,5) and (-3, -10) internally in the ratio 3:2. Solution: Let F (x, y) be the point that divides the line segment joining A (2, 5) and B (-3, -10) internally in the ratio 3: 2. ( = (-31 -10) e X2
  4. Example 2: Find the coordinates of the point that divides the Jine segment joining the points (2,5) and (-2, -1) internally in the ratio Solution: Let F (x, y) be the point that divides the line segment joining A (2, 5) and B (-2, -1) internally in the ratio 2: 2.
  5. Using the section formula, F (x I y) = [(MX2 + , (M Y2 + THEREFORE, THE COORDINATES OF F ARE THEREFORE F (X, Y) = -4)
  6. Using the section formula, F (X, Y) = t(MX2+ (MY 2 + THEREFORE, THE COORDINATES OF F ARE THEREFORE F (X, Y) = (-0.5/1.5)
  7. Example 2: Find the coordinates of the point that divides the Jine segment joining the points (2,5) and (-2, -1) internally in the ratio Solution: Let F (x, y) be the point that divides the line segment joining A (2, 5) and B (-2, -1) internally in the ratio 2: 2.
  8. Using the section formula, F (X, Y) = t(MX2+ (MY 2 + THEREFORE, THE COORDINATES OF F ARE THEREFORE F (X, Y) = (-0.5/1.5)
  9. Example 1: Find the coordinates of the point that divides the line segment joining the points (2,5) and (-3, -10) internally in the ratio 3:2. Solution: Let F (x, y) be the point that divides the line segment joining A (2, 5) and B (-3, -10) internally in the ratio 3: 2. ( = (-31 -10) e X2
  10. Using the section formula, F (x I y) = [(MX2 + , (M Y2 + THEREFORE, THE COORDINATES OF F ARE THEREFORE F (X, Y) = -4)
  11. Example 2: Find the coordinates of the point that divides the Jine segment joining the points (2,5) and (-2, -1) internally in the ratio Solution: Let F (x, y) be the point that divides the line segment joining A (2, 5) and B (-2, -1) internally in the ratio 2: 2.
  12. Using the section formula, F (X, Y) = t(MX2+ (MY 2 + THEREFORE, THE COORDINATES OF F ARE THEREFORE F (X, Y) = (-0.5/1.5)

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