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Cube and Cuboid and Its Surface Areas

A line segmen...

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A line segment AB is divided at point C in a ratio of 5: 8 then Options: 8AC = 5AB 5AC = 8BC 8BC = 5AB 13AC = 5AB

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BC and point D lies on BC such that

2

= 3

5 A B^{2} = 5 A C^{2} + B C^{2}

Q. Find the coordinates of a point

P

on the line segment joining

A (1, 2)

B (6, 7)

A P = \frac{2}{5} A B

Q. Find the co-ordinate of a point P on the line segment joining

A (1, 2)

B (6, 7)

= \frac{2}{5} A B .

(\frac{2}{5} a b + c) (\frac{2}{5} a b - c)

(5 a^{2} b^{3} + 15 a^{3} b^{2}) \div 5 a b =

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