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Plotting a Point

Four distinct...

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Four distinct points (a,1/a) , (b,1/b) , (c,1/c) , (d,1/d) are lie on a circle then the value of abcd i

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Q. If four distinct points

(2 k, 3 k), (2, 0), (0, 3), (0, 0)

lie on a circle, then

Q. Four distinct points

(2 K, 3 K), (1, 0), (0, 1)

(0, 0)

lie on a circle when

(a, \frac{1}{a}), (b, \frac{1}{b}), (c, \frac{1}{c})

(d, \frac{1}{d})

are four distinct points on a circle of radius

4

a b c d =

z_{1}

z_{2}

are two distinct points in an argand plane such that

a | z_{1} | = b | z_{2} |

a, b \in R)

, then the point

(\frac{a z_{1}}{b z_{2}} + \frac{b z_{2}}{a z_{1}})

will always lie on the

f (m_{i}, \frac{1}{m_{i}})

i = 1, 2, 3, 4

are four distinct points on the circle with centre origin, then value of

m_{1} m_{2} m_{3} m_{4}

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