Question

In: Computer Science

Let Matrix2 be a 10x10 of ones. Let Matrix2Sum be a vector that contains the cumulative...

Let Matrix2 be a 10x10 of ones. Let Matrix2Sum be a vector that contains the cumulative sum or
all entries in Matrix2. What is the length of Matrix2Sum? (hint: Matrix2Sum must be a vector.
Consider using the “:” operator). Enter commands that supports your answer. Can you find this
answer with 1 line of code (and without using any variablles)

MATLAB

Solutions

Expert Solution

MATLAB Code :

Matrix2 = ones(10,10) % creating a matrix of 10x10 of ones
Matrix2Sum = reshape(cumsum(Matrix2),1,[]) % storing the cumulative sum or all entries in Matrix2 And then converting Matrix2Sum to row vector
size(Matrix2Sum) % printing the length of the vector Matrix2Sum

Code Screenshot :

Output :


Related Solutions

Let vector B = 5.50 m at 60°. Let vector C have the same magnitude as...
Let vector B = 5.50 m at 60°. Let vector C have the same magnitude as vector A and a direction angle greater than that of vector A by 25°. Let vector A · vector B = 27.0 m2 and vector B · vector C = 34.5 m2. Find the magnitude and direction of vector A.
Let [x]B be the coordinate vector of a vector x ∈ V with respect to the...
Let [x]B be the coordinate vector of a vector x ∈ V with respect to the basis B for V . Show that x is nonzero if and only if [x]B is nonzero.
Let ? and W be finite dimensional vector spaces and let ?:?→? be a linear transformation....
Let ? and W be finite dimensional vector spaces and let ?:?→? be a linear transformation. We say a linear transformation ?:?→? is a left inverse of ? if ST=I_v, where ?_v denotes the identity transformation on ?. We say a linear transformation ?:?→? is a right inverse of ? if ??=?_w, where ?_w denotes the identity transformation on ?. Finally, we say a linear transformation ?:?→? is an inverse of ? if it is both a left and right...
Let V be a vector space and let U and W be subspaces of V ....
Let V be a vector space and let U and W be subspaces of V . Show that the sum U + W = {u + w : u ∈ U and w ∈ W} is a subspace of V .
A bag contains 4 red marbles, 2 green ones, 2 white ones, and 1 purple one....
A bag contains 4 red marbles, 2 green ones, 2 white ones, and 1 purple one. Michelle reaches into the bag and grabs 5 of the marbles. 1) Find the probability that she has 2 red ones and 1 of each of the other colors. 2) Find the probability that she has at least 1 green marble. Express your answers as simplified fractions using the forward slash. Ex: 1/2
A bag contains two red marbles, four green ones, one transparent one, two yellow ones, and...
A bag contains two red marbles, four green ones, one transparent one, two yellow ones, and three orange ones. You select three at random. Compute the probability of the given event. (Enter your probability as a fraction.) At least one is not red.
Let V be the vector space of 2 × 2 real matrices and let P2 be...
Let V be the vector space of 2 × 2 real matrices and let P2 be the vector space of polynomials of degree less than or equal to 2. Write down a linear transformation T : V ? P2 with rank 2. You do not need to prove that the function you write down is a linear transformation, but you may want to check this yourself. You do, however, need to prove that your transformation has rank 2.
Let u be a unit vector, and P = Identity vector − u⊗u. Compute P^2 and...
Let u be a unit vector, and P = Identity vector − u⊗u. Compute P^2 and P^(−1). Hint: Rank one Matrix.
Prove the following: Let V and W be vector spaces of equal (finite) dimension, and let...
Prove the following: Let V and W be vector spaces of equal (finite) dimension, and let T: V → W be linear. Then the following are equivalent. (a) T is one-to-one. (b) T is onto. (c) Rank(T) = dim(V).
A shipment of 1000 radios contains 15 defective ones. a) If an inspector selects 10 to...
A shipment of 1000 radios contains 15 defective ones. a) If an inspector selects 10 to sample, what is the % chance he will detect at least one defect? b) How many radios must be sampled to yield a 50+% chance of detecting a defect?
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT