Show that

Q: and

A: We will find the value of x.

Q: a (1, 0, 1), b = (2, 1, −1) and c = (1, -1, 4). Calculate |ax (b+c)].

A:

Q: Let à = (2, 3, 4) and b = ( − 2, 0, — 5). Find à x 6.

A: A detailed solution is given below

Q: tonte du こs ca)

A:

Q: To + w -dw Find

A:

Q: find De Rf

A:

Q: Could you please expand on how you found the linear combinations?

A:

Q: then f

A: If f(x) ≤ f(c) for all x ≤ c then f(c) is a global maxima and not relative maxima

Q: Question 3. the covariance matrix. In other words given {x1,..., xN} how do you update the ML…

A:

Q: you have to show ur work

A:

Q: Differentiate. f(x) X x+ C X

A: Topic -Derivative of a function We are given, f(x)=xx+cxwe know thatddxuv=vu'-uv'v2    [ u and v are…

Q: Discuss the behavior of

A: The behaviour of the given function can be determined with the help of the limit of the function…

Q: Let á (5, 5) and 6 = (- 3, 1). - Find ā · 6

A:

Q: e. Which

A: From given figure it is clear that

Q: This isnt correct

A: We need to draw the curve.

Q: 2x³-3x²-6x47 вхая

A:

Q: Let a = (-1,0, 5) and 6 = (3,-1,0). Find à x 6. < V

A:

Q: Prove

A:

Q: Show that 1 -2 = R³. span 3 1

A: In R^3 if three vectors are linearly independent then they span the whole space R^3.