(1 point) let f(x)=−7, g(x)=−9x−7 and h(x)=9x2. consider the inner product ⟨p, q⟩=∫40p(x)q(x)dx in the vector space c0[0,4] of continuous functions on the domain [0,4]. use the gram-schmidt process to determine an orthonormal basis for the subspace of c0[0,4] spanned by the functions f(x), g(x), and h(x).

step-by-step explanation:

we can use this expression to calculate the energy gain as a particle moves with a field or the energy loss as it moves against it. (note that it is also used to define the electron-volt, a unit of energy equal to that gained by an electron as it falls through a pd of 1 v, i.e. w = 1 ev = 1.6 10-19 c 1 v = 1.6 10-19j).in fact this expression is really nothing more than the statement that potential is the potential energy per unit charge. in this case, v= w/qis simply stating that the change in potential energy(or work done) per unit charge is equal to the change in potential (or potential difference), v.student questions: uniform electric fields2electron beamcathode+5 kvanode0 v

step-by-step explanation:

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