What does the indirection operator do?

Each byte in memory is assigned a unique __________.

(a) Find the solution of the given initial value problem.(b) Draw a graph of the solution. y''+2y'+2y=cost+δ(t−π/2);y(0)=0,y'(0)=0

Explain how you can quickly calculate the mean of the following list of test scores without adding the numbers:

$$84,79, \quad 81,78,83$$

Find each percent of change. Tell whether the change is an increase or a decrease. Round to the nearest tenth of a percent. from 60 to 36

The length of the line segment connecting the points (2, 8) and (2, y) is 7. What are the two possible values of y?

Convert from rectangular to spherical coordinates.

$$( 1 , - \sqrt { 3 } , - 2 )$$

Write a method called kthSmallest that accepts a PriorityQueue of integers and an integer $k$ as parameters and returns the $k$th-smallest integer from the priority queue. For example, if the queue passed stores the integers [42, 50, 45, 78, 61] and $k$ is 4, return the fourth-smallest integer, which is 61 . If is $k$ 0 or negative or greater than the size of the queue, throw an IllegalArgumentException . If your method modifies the state of the queue during its computation, it should restore the queue before it returns. You may use one stack or queue as auxiliary storage.

Convert from spherical to rectangular coordinates.

$$(1, \pi, 0)$$

What is the molar mass of C$_6$H$_{12}$O$_4$?

A teacher has asked all her students to line up single file according to their first name. For example, in one class Amy will be at the front of the line and Yolanda will be at the end. Write a program that prompts the user to enter the number of students in the class, then loops to read in that many names. Once all the names have been read in it reports which student would be at the front of the line and which one would be at the end of the line. You may assume that no two students have the same name.

Input Validation: Do not accept a number less than 1 or greater than 25 for the number of students.

Let A and B be square matrices of order n satisfying Ax = Bx for all x in R$^n$.

Show that A and B must be identical.

A copper rod $50$ cm long with insulated lateral surface has initial temperature $u ( x , 0 ) = 2 x$, and at time $t = 0$ its two ends are insulated. (a) Find $u ( x , t )$. (b) What will its temperature be at $x = 10$ after $1$ min? (c) After approximately how long will its temperature at $x = 10$ be $45 ^ { \circ } \mathrm { C }$?

find the inverse Laplace transform of the given function.F(s)=1−2ss2+4s+5