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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.
41x + 53y = 135, 53x +41y =147 Ans: 41x + 53 y = 135, 53 x + 41 y = 147 Add the two equations : Solve it, to get ... x + y = 3 -------(1) Subtract : Solve it , to
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Inverse Sine : Let's begin with inverse sine. Following is the definition of the inverse sine. y = sin -1 x ⇔ sin y = x for - ?/2 ≤ y ≤ ?/2 Hen
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Tests for relative minimum For a relative minimum point there are two tests: i.The first derivative, which is (dy)/(dx) = f´(x) = 0 ii.The second derivative, which i
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