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The circumcentre of a triangle lies at the origin and it's centroid is the midpoint of the line segment joining the points $\\left( {{a}^{2}}+1,{{a}^{2}}+1 \\right)$ and $\\left( 2a,-2a \\right)$,$a\\ne 0$ . Then
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SOLVED:Find the component form of the vector. The vector O P, where O is the origin and P is the midpoint of segment R S, where R=(2,-1) and S=(-4,3).
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Assassin's Creed Origins tombs solutions - Silica, Ancient Mechanisms, Tomb of Menkaure, Tomb of Khufu and all tombs explained | Eurogamer.net
SOLVED: Question : designer is creating blended surface that connects line segment and balf circle (circular arc) . The curves and the desired surface are shown in the figures below (Figure 2) (
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If the line segment joining the point A(a, b) and B(c, d) subtends an angle theta at the origin.Prove that cos theta=(ac+bd)/sqrt((a^2+b^2).(c^2+d^2))
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