Consider the inner product on R3 defined as follow. For u = (U1, U2, U3) and v = (V1, V2, V3), (u, v) = U1V1 + 2u2V2 + 2u3V3 + U2V3 + U3V2. The vectors u = (-2, 2, 1) and v = (1, -2, 3) are orthogonal with respect to this inner product (as you may check if you wish). Find numbers a and b so that the linear combination au + bu best approximates the vector w = (-4, 5, -1) with respect to the inner product.

a

step-by-step explanation:

u take $30 minus $24. the answer/original($30)

35 is an outlier

step-by-step explanation:

for this case we must apply distributive property to the following expression:

the distributive property states that:

then, when applying the property we have to multiply the -2 for each term within the parenthesis:

1350 hats

step-by-step explanation:

divide 900 by 2 to find 50% or half of 900

900/2=450

add 450 to 900

1350