two curves are orthogonal at

  1. two curves are orthogonal at a point of intersection of their tangents at that point cross at right angles. Show that the curves
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    2. Anonymous asked by Anonymous
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  2. Mark each of the following True or False.___ a. All vectors in an orthogonal basis have length 1. ___ b. A square matrix is
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    2. Melissa asked by Melissa
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  3. Find the orthogonal trajectories for the family of curves y=(kx)^6.
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    2. TayB asked by TayB
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  4. Find the orthogonal trajectories of the family of curves:y = k*(e^-x) --------------- so k = y/(e^-x) differentiating we get: 1
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    2. COFFEE asked by COFFEE
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  5. A parabola y²=4x cuts the circle with centre at (6,5) orthogonal then the possible points of intersection between the curves
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    2. Ankit raj asked by Ankit raj
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  6. Given vectors u=(-6,4) and v=(3.3) , determine if the vectors are orthogonal. If they are not orthogonal, find the angle between
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  7. given factors u=-6,4 and v=3,3, determine if the vectors are orthogonal. if they are not orthogonal, find the angle between the
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    2. kiara asked by kiara
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  8. Hello, how can I proof the next theorem?I have a linear transformation T(X) that can be express as T(X)=AX and A is an
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    2. Mery asked by Mery
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  9. determine the co-ordinate of the poin of intersection of the curves y=x*x and y*y=8x. sketch the two curves and find the area
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    2. patrick asked by patrick
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  10. Fine the contours f(x,y)= k for the k e {-1,0,1,2}. Plot these contour curves using solid line type. Clearly label the curves
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    2. ally asked by ally
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