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Binormal Vector - Three Dimensional Space
Next, is the binormal vector. The binormal vector is illustrated to be,
B→ (t) = T→ (t) * N→ (t)
Since the binormal vector is described to be the cross product of the unit tangent and unit normal vector after that we know that the binormal vector is orthogonal to both the tangent vector and normal vector.
Let g be a function from the set G = {1,2,3,...34,35,36). Let f be a function from the set F = {1,2,3,...34,35,36}. Set G and F contain 36 identical elements (a - z and 0 - 9).
three prices are to be distributed in a quiz contest.The value of the second prize is five sixths the value of the first prize and the value of the third prize is fourfifth that of
why zero factorial is equal to one
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find the coordinates of points of tri-section of the line joining the points (-3,0) and (6,6).
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