I am trying to learn about for loops in MATLAB. I want 50 different K matrices that are 3x3 in size. But the following code gives me an error. How do I fix this? for i = 1:50     a(i) = i;     b(i) = i;     c(i) = i;     d(i) = i;     e(i) = i;     f(i) = i;     g(i) = i;     h(i) = i;     j(i) = i;     K(i) = [a(i) b(i) c(i);             d(i) e(i) f(i);             g(i) h(i) j(i)]; end

Make an actual code equivalent in MATLAB.  Include the table showing the parameter values for each interpolate. Include graphs.

For the 1.square there is a sign change,but it is stated as "no critical point"I couldn't understand it ,please explain me

I needed the algorithm for G whose length is even. You can read it in the last line of the question. I don't know where the divisible by 5 part came from. Please solve the question again.

Use a software program or a graphing utility with matrix capabilities to find the eigenvalues of the matrix. (Enter your answers as a comma-separated list.) 1 0 -1 1 1 1 -3 0 3 -3 0 3 3 λ = 0 030

please please help

This is a practice question from my Data Structures course: h(n) = {1 if n = 1; 3 × h(n - 1) - 1 otherwise} Rewrite h(n) using an explicit formula that is not recursive (i.e., succinctly express h(n) as a polynomial/exponential function of n). Also, prove the correctness of your expression using mathematical induction. Please explain how to do this (as opposed to simply providing the answer). Thank you for your assistance.

Consider Fib(3). What do you notice about every third Fibonacci number, i.e. Fib(6), Fib(9),Fib(12), Fib(16)... What seems to be the pattern behind these sequence s generated from the Fibonacci numbers?

Recall that the dot product of two vectors (1d matrices) produces a scalar value. The dot product is slightly confusing as the scalar value produced can have an arbitrary meaning that simply represents the mathematical operations of multiplying and summing. In other words, the dot product can simply represent the linear projection of vector onto the number line. This interpretation will be used repeatedly throughout machine learning as our main goal will be to take some features dotted with some weights/parameters. Once again, this can be though of as projecting our features onto a number line where the projection acts as our prediction! Keep this idea in mind as it might not make complete sense as of yet. It also important to know that the dot product can additionally take on other meanings such as a geometric meaning which represents how similar any two vectors are when projected onto one another. Meaning, how much one vector points in the direction of another. Given the following…

6 7 8 9 10 ======= 11 12 13 14 15 16 17 18 19 20 21 22 XO la b 1 m Periodicity U 50 33 97 D XI E F G H I J L M N Use linear congruential generator approach to find Xi, what is the periodicity? Rename cells C4, C5, C6 and C7 as X0, a, b and m, respectively. RUDIMENTS OF RANDOM NUMBER GENERATION (1 OF 2) LINEAR CONGRUENTIAL GENERATORS (BYLEHMER 1951 A sequence of integers defined by the following recursive formula X = (ax +b) MOD m, 1 = 0, 1.... which means divide (ax, + b) by m, let X... be the remainder of this division a multiplier b increment m the modulus x0 seed or initial point 0 P