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The ordinate of point which divide the line joining origin the point external 2; 1 the ratio is3:4?
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The ordinate of point which divide the line joining origin the point e...
Explanation:

Given:
- Point external to the line: (2, 1)
- Ratio of division: 3:4

Step 1: Find the coordinates of the point dividing the line
Let the coordinates of the point dividing the line be (x, y).
According to the section formula,
x = (3*0 + 4*2)/(3+4) = 8/7
y = (3*1 + 4*1)/(3+4) = 7/7 = 1
Therefore, the coordinates of the point dividing the line are (8/7, 1).

Step 2: Find the ordinate of the point
The ordinate of the point dividing the line is the y-coordinate, which is 1.

Conclusion:
The ordinate of the point which divides the line joining the origin and the point external to (2, 1) in the ratio 3:4 is 1.
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The ordinate of point which divide the line joining origin the point external 2; 1 the ratio is3:4?
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