Recent content by SSUP21

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    How do I find f'(1) using implicit differentiation?

    x^3 * f(x) + (f(x))^3 + f(x^3) = 3 and f(1) = 2 find f'(1) formating error in original post
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    How do I find f'(1) using implicit differentiation?

    "implicit differentiation" if [x][3] * f(x) + [(f(x))][3] + f([x][3]) = 3 and f(1)= 2 find f'(1) NEED HELP REVIEW QUESTION FROM EXAM REVIEW DONT KNOW WHAT TO DO
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    Position Vectors: Boat A&B Initial Pos, Velo Vector & Angle

    Boat A's position is given by the parametric equation x=3-t, y= 2t -4 where position is km and time is hours. Boat B's poisiton is given by x=4-3t, y= 3-2t a) find the initail position of each boat b) find the velocity vector of each both c) what is the angle between the paths of the boat...
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    Boat A & B's Motion: Initial Position & Velocity

    Boat A's position is given by the parametric equation x=3-t, y= 2t -4 where position is km and time is hours. Boat B's poisiton is given by x=4-3t, y= 3-2t a) find the initail position of each boat b) find the velocity vector of each both c) what is the angle between the paths of the boat...
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    Which Plane Passes Through the Intersection Line and Satisfies Given Conditions?

    Hi and thanks for replying for this one i knew that to find a plane i needed a normal and a point the intersection of the given planes is a vector in direction of our plane so i cross product their normals i need another vector i had a point i needed another point so I assume that any...
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    A parallelepiped is formed by vectors u = (-2,3,5), v = (4,2,8) and w

    Hi Thanks for replying but I don't know where to start with this one
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    A parallelepiped is formed by vectors u = (-2,3,5), v = (4,2,8) and w

    a parallelepiped is formed by vectors u = (-2,3,5), v = (4,2,8) and w = (1,-1,3) and has vertex at the origin determine: a) the vertices of the Parallelepiped b) the volume of Parallelepiped c) angle between base and two adjacent faces Does anybody know how to solve this Thank You
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    Which Plane Passes Through the Intersection Line and Satisfies Given Conditions?

    Find the scalar equation of the plane which passes through the line intersection of planes x+y+z-4=0 and y+z-2= 0 that goes through (2,4,7) and satisfies the conditions a) it is 2 units from the orgin b) it is 3 units from the point a(5,-3,7) I would really apprecaite if some toke me...
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