A line passing through (3,4) meets the axes OX→ and OY→ at the points A and B respectively. The minimum area Δle OAB is (in square units)

A=a,0B=0,bP=3,4Area of Δle OAB is minimum; when P is the mid point of AB¯A = 6; b = 8Δ=12ab=1248=24

A line passing through (3,4) meets the axes OX→ and OY→ at the points A and B respectively. The minimum area Δle OAB is (in square units)

A=a,0B=0,bP=3,4Area of Δle OAB is minimum; when P is the mid point of AB¯A = 6; b = 8Δ=12ab=1248=24

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A line passing through (3,4) meets the axes $\vec{O X}$ and $\vec{O Y}$ at the points A and B respectively. The minimum area $Δ l e$ OAB is (in square units)

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$A = (a, 0) B = (0, b) P = (3, 4)$

Area of $Δ l e O A B$ is minimum; when P is the mid point of $\bar{A B}$

A = 6; b = 8

$Δ = \frac{1}{2} a b = \frac{1}{2} (48) = 24$

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A line passing through (3,4) meets the axes OX→ and OY→ at the points A and B respectively. The minimum area Δle OAB is (in square units)

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A line passing through (3,4) meets the axes $\vec{O X}$ and $\vec{O Y}$ at the points A and B respectively. The minimum area $Δ l e$ OAB is (in square units)