Find the ratio in which the point (3, b) divides the segment joining
the points A(7, 1) and B(0, 8). Find the value of b.
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Answer:
Suppose the point P(−3,p) divides the line segment joining points A(−5,−4)≡(x2,y2) and B(−2,3)≡(x1,y1) in the ratio k:1.
Section formula: [x=(m+nmx1+nx2)] and [y=(m+nmy1+ny2)]
Then, the coordinates of P are(k+1−2k−5k+13k−4)
But, the coordinates of P are given as (−3,p).
∴k+1−2k−5=−3andk+13k−4=p
⇒−2k−5=−3k−3andk+13k−4=p
⇒k=2andp=k+13k−4
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Step-by-step explanation:
= k = 2 and p = k + 13 k - 4............
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