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Recent questions tagged cyclic


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The figure shows two circles are inscribed inside a square and when OA and OB are chords of the circles, What is the angle between the chords?
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What is the side of the square which has 5 circles with 3cm radius?
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What is the side of the square which has 5 circles with 3cm radius? What is the side of the square which has 5 circles with 3cm radius?   ...
by Pieter Gold Status
(30,543 points)
asked in Mathematics May 4
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In the diagram below \(A D\|E F\| B C\). Prove that \(A F \cdot B D=A C \cdot D F\).
1 answer 65 views
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In the diagram below \(A D\|E F\| B C\). Prove that \(A F \cdot B D=A C \cdot D F\). In the diagram below \(A D\|E F\| B C\). Prove that \(A F \cdot B D=A C \cdot D F\).   ...
by Pieter Gold Status
(30,543 points)
asked in Mathematics Apr 17
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Prove that \(A B D E\) is a cyclic quadrilateral given \(\hat{E}_{2}=x\).
1 answer 79 views
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Prove that \(A B D E\) is a cyclic quadrilateral given \(\hat{E}_{2}=x\). In the figure, \(A D\) and \(A E\) are tangents to the circle \(D E F\). The straight line drawn through \(A\), parallel to \(F D\) meets \(E D\) pr ...
by MathsGee Platinum
(118,646 points)
asked in Mathematics Apr 17
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\(A B C D\) is a parallelogram and \(B \hat{A} D=\hat{F}_{1}\). Prove that \(C E F G\) is a cyclic quad.
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The unit circle is split into regions by the 4 lines that satisfy. How many of these regions have area \(\frac{\pi}{8}\) ?
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The unit circle is split into regions by the 4 lines that satisfy. How many of these regions have area \(\frac{\pi}{8}\) ?The unit circle is split into regions by the 4 lines that satisfy \ \begin{gathered} 6 x^{4}-7 x^{3} y-36 x^{2} y^{2}+ \\ 7 x y^{3}+6 y^{4}=0 \end{ga ...
by MathsGee Platinum
(118,646 points)
asked in Mathematics Jan 11
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Which of the following is a product of cyclic photophosphorylation?
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Which of the following is a product of cyclic photophosphorylation?Which of the following is a product of cyclic photophosphorylation? A $NADP_2$ B ATP C TP D oxygen ...
by MathsGee Platinum
(118,646 points)
asked in Life Sciences Jun 13, 2020
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Prove that $\hat{ABP} + \hat{AQP}=180^{\circ}$ and $\hat{QAB} + \hat{QPB}=180^{\circ}$
1 answer 108 views
Prove that $\hat{ABP} + \hat{AQP}=180^{\circ}$ and $\hat{QAB} + \hat{QPB}=180^{\circ}$Consider a circle, with centre $O$. Draw a cyclic quadrilateral $ABPQ$. Draw $AO$ and $PO$. Prove that $\hat{ABP} + \hat{AQP}=180^{\circ}$ and $\hat{ ...
by adminTedsf Wooden Status
(2,650 points)
asked in Mathematics Sep 22, 2019
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