calculus
posted by Scott .
P2 has a mysterious inner product * for which {x+4, 3x5} is an orthonormal basis. IS there enough information to tell what is the length of 1? If so, compute it. If not say why not.
Respond to this Question
Similar Questions

math
There is one step in a proof that I don't understand. Could someone please explain? 
math
Find an orthonormal basis for the subspace of R^3 consisting of all vectors(a, b, c) such that a+b+c = 0. The subspace is twodimensional, so you can solve the problem by finding one vector that satisfies the equation and then by constructing … 
math
A trigonmetric polynomial of order n is t(x) = c0 + c1 * cos x + c2 * cos 2x + ... + cn * cos nx + d1 * sin x + d2 * sin 2x + ... + dn * sin nx The output vector space of such a function has the vector basis: { 1, cos x, cos 2x, ..., … 
math
Find the least squares approximation of x over the interval [0,1] by a polynomial of the form a + b*e^x  The polynomial produces an output space with two linearly independent … 
Math Algebra
Transform the basis {[1, 0, 1], [0, 1, 2], [2, 1, 0]} for R^3 into an orthonormal basis, using the GramSchmidt process. 
Math
1. P5 is an innerproduct space with an inner product. We applied the Gram Schmidt process tot he basis {1,x,x^2,x^3,x^4} and obtained the following as the result {f1,f2,f3,f4,x^4+2}. a. What is the orthogonal complement of P3 in P5 … 
calculus
P2 has a mysterious inner product * for which {x+4, 3x5} is an orthonormal basis. IS there enough information to tell what is the length of 1? 
Statistics
6)You are given the information that P(A) =0.30 and P(B) =0.40 (a) Do you have enough information to compute P(A or B)? 
Linear Algebra
Vector in SpaceDirections and Magnitudes Let a, b, c, d, e, & f be vectors such that <a,b>=6, <a,c>=6, <a,c>=4, <b,c>=7, b+c=d, 8a+8b=e, 4b+2c+f compute the following inner product: <b,a>=__ <a,d>=__ … 
linear algebra urgent
Use the GramSchmidt process to transform the basis 1 1 1 , 0 1 1 , 2 4 3 for the Euclidean space R3 into an orthonormal basis for R3.