Area; Scalar; Vector; Cross Product etc...

Related BrainMass Solutions

• Volume of a parallelepiped and vectors

  The magnitude of the cross product of two vectors is equivalent to the area of the parallelogram they form, and the dot product is equivalent to the product of the projection of one vector onto another with the length of the vector projected upon.

• Gradient Determination of Functions

  And also the vector cross product: This operation is called the curl (or "rotor") of F and it results in a vector perpendicular to the field F.

• Coding in Matlab - Dot, cross, and triple products

  524121 Coding in Matlab - Dot, Cross, and Triple Products See the attached file. The objective is to write MATLAB codes that calculate scalar, vector and triple (scalar) products of vectors.

• simultaneous vector equations

  Note: r x a is the cross product resulting in a vector b and r â?¢ c is the dot product resulting in a scalar a. See the attachment, please. Simultaneous vector equations are clearly evaluated in this case.

• Vector Calculus : Deriving the Law of Sines and Volume of a Parallelepiped Using the Triple Scalar Product

  by using cross product of the three vectors A, B & C. Answer: From figure, it is seen that the vector C starts from the end point of the vector B.

• Linear Algebra: Vector Spaces

  Any element v in V and any r in R determine a scalar product rv in V. This scalar product has the following properties for any r,s in R and any v,w in V. r(sv) = (rs)v r(v + w) = rv + rw (r + s)v = rv + sv 1v = v You are right.

• Vector class in Java

  ) of a vector d. a method to return the norm of a vector e. a method unitize that will return a unit vector for a given vector f. a method scale for computing the product of a scalar and a vector g. a method add for adding two vectors h. a method

• Flowing water: Volume of water that flows through this surface per unit time is equal to flux

  algebra that the flux is determined by a dot product (scalar product) The solution explains and provides all the calculations in arriving at the answer, together with a graph.

• Velocity of a charge moving in a magnetic field

  Calculate the scalar product v(vector) * F(vector). 5. What is the angle between v(vector) and F(vector)? Give your answers in degrees. Many Many thanks!