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Finding Ratio of Sides in Triangle When Angles Are Given

If three uneq...

Question

If three unequal numbers $p, q, r$ are in H.P and their squares are in A.P., find the ratio $p : q : r$ .

- 1 - \sqrt{3} : - 2 : 1 + \sqrt{3}

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1 : \sqrt{2} : - \sqrt{3}

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1 : - \sqrt{2} : \sqrt{3}

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1 + \sqrt{3} : - 2 : 1 - \sqrt{3}

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Solution

The correct option is A $- 1 - \sqrt{3} : - 2 : 1 + \sqrt{3}$
Hence, option (A) is the correct answer.

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Similar questions

1 - \sqrt{3} : - 2 : 1 + \sqrt{3} o r 1 + \sqrt{3} : - 2 : 1 - \sqrt{3}

p, q, r

p^{2}, q^{2}, r^{2}

p < q < r

p + q + r = \frac{3}{2},

p

p, q, r

p^{2}, q^{2}, r^{2}

p < q < r

p + q + r = \frac{3}{2},

p

\frac{1}{2} : \frac{1}{3} : \frac{1}{4}

244

A B C, a, b, c

p_{1}, p_{2}, p_{3}

A, B, C

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