(Printing a String) Write a program that defines and uses macro PRINT to print a string value.

Write a program that prompts the user to enter the center of a rectangle, width, and height, and displays the rectangle.

In a pulse power circuit, the voltage of a 10$\mu$F capacitor is zero for t<0 and $v=5(1-e^{-4000t})$ V for t>0. Determine the capacitor current and the energy stored in the capacitor at t=0ms and t=10ms.

The distance from the surface of a lens to the focal point is the

Let X={a, b, c}. Define a function S from $\mathcal{P}$(X) to the set of bit strings of length 3 as follows. Let Y$\subseteq$X. If a$\in$Y, set $s_1=0$; If a$\notin$Y, set $s_1=1$; If b$\in$Y, set $s_2=0$; If b$\notin$Y, set $s_2=1$; If c$\in$Y, set $s_3=0$; If c$\in$Y, set $s_3=1$. Define S(Y)=$s_1s_2s_3$.

Prove that S is onto.

Determine if each of the following statements are true or false. Provide a brief explanation to justify each of your answers. a. The roots of a polynomial function are rational numbers. b. The process of finding zeros of a polynomial function is also referenced as finding the roots of the polynomial function. c. We can apply the zero-product property to determine the zeros of a polynomial function in factored form. d. The function used to model the box problem in Module 3 has two roots, at x = 0 and x = 4.25. e. The zeros of any function f represent the value(s) of x that when input into the function f return a value of 1 for the output variable f(x). f. The graph of a polynomial function is always a smooth curve, g. Polynomial functions are not always continuous.

Is the elastic limit a limiting force or a limiting distance?

Riley and Rhoda plan to buy several bags of dog food and a dog collar. Each bags of dog food costs $7, and the dog collar costs$5. a. Use the information above to write an expression for the amount of money they will spend if they buy b bags of food. b. Riley and Rhoda have $30. Use this information and the expression you wrote for Part (a) to write an inequality for finding the number of bags of food they could buy. c. Solve the inequality and graph the solutions. Check your answer in the original situation.

Write the correct word in the space next to each definition.

random $\rule{2cm}{0.15mm}$

Determine whether the statement is true or false. Use the following sets of numbers.

$N=$ set of natural numbers.

$Z=$ set of integers

$I=$ set of irrational numbers

$Q=$ set of rational numbers

$\mathbb{R}=$ set of real number

$$-1 \in Z$$

The matrix P that multiplies (x, y, z) to give (z, x, y) is also a rotation matrix. Find P and P³. The rotation axis a = (1, 1, 1) doesn't move, it equals Pa. What is the angle of rotation from v = (2, 3, -5) to Pv = (-5, 2, 3)?

Refer to the table. Which lap has the slowest time?

Set U: integers from 1 to 20, Set P: prime numbers, Set T: multiples of 3, Set F: multiples of 5. Create a Venn diagram of these sets.

Find the distance between the points.

$$(-4.2,3.1),(-12.5,4.8)$$