If the contract creating the rights prohibits assignment, the parties may still assign them. True or False?

Use the Law of Syllogism to write a third conditional statement. If Mark's pen runs out of ink, then he must get a new pen to finish his assignment. If Mark must get a new pen to finish his assignment, then he must go to the store.

The __________ operator is used to dynamically allocate memory.

Prove that if $T$ is a unitary operator on a finite-dimensional inner product space $V,$ then $T$ has a unitary square root: that is, there exists a unitary operator U such that $T=U^{2}$

What is returned by the function that overloads the operator << for a class?

Refer to the Official Guidelines and fill in the blanks.
Assignment of the ________ character " ________ " for "indeterminate stage" should be based on the ________ documentation.

Use the Law of Syllogism to write a third conditional statement. If Mark's pen runs out of ink, then he must get a new pen to finish his assignment. If Mark must get a new pen to finish his assignment, then he must go to the store.

(a) For an eight-state sequential circuit using three flip-flops, give three state assignments that assign 000 to $S_0$ and are equivalent to a straight binary assignment. (b) Give three state assignments that assign 111 to $S_0$ and are not equivalent to a straight binary assignment or to each other.

Using the fact that the radial momentum operator is given by $\hat{p}_r=-i \hbar \frac{1}{r} \frac{\partial}{\partial r} r$, calculate the commutator $\left[\hat{r}, \hat{p}_r\right]$ between the position operator, $\hat{r}$, and the radial momentum operator.

Is there an assignment of true/false values for the variables p, q, r, s, and t such that the formula $[(p \vee q) \wedge(\neg p \vee \neg r)] \rightarrow[(s \vee t) \wedge(\neg s \vee \neg t)]$ takes the value true? If so, find such an assignment. If not, explain why not.

What does the operator delete do?

Given:

int num1, num2, newNum;
double x, y;

Is the assignment x = x + y - 5; valid? If it is not valid, state the reason.

What is the purpose of the & operator in a macro definition?

Devise an explanation for the obvious relation between the last two terms of the Laplacian operator, in spherical polar coordinates, and the operator for the square of the magnitude of the orbital angular momentum.