Chapter 2.4, Problem 19E

Explain your understanding of the connection between the derivative of a constant and the slope of the tangent of a function. Use a diagram in your solution

3 part question! A,B,C attached!

Exercise 3. Consider the curve defined by the equation below. = 4 2 a) Find the slope of the curve at the point (18, 2). b) If you travel along the curve starting at the point (18, 2) and moving in the direction that increases the x-values, does the slope of the curve increase or decrease?

ungent Function *12. In Exercise #2 you were asked to calculate the slope of the terminal ray of the angle when you knew that the ray began at the origin and passed through a point on the circle. For example, if the terminal ray passed through the point (0.1736, 0.9848) then the slope is calculated as follows. 0.9848-0 m = 0.1736-0 0.9848 0.1736 5.673 a. Suppose you know that an angle measures 0 radians using a circle with a radius of 5 units. How can you find the point (x, y) on the circle through which the terminal ray passes? b. Using your answer to part (a), complete the following statement by writing tan(0) in terms of cos(0) and sin(0). (In other words, when we know the value of cos(0) and sin(0), how can we determine the value of tan(0)?) tan(0) =

Pls help ASAP

A function y with the property that y = -y" is

Good afternoon Please answer all question in the photo attached

graph the derivative

Equation for the line (3,8) and (6,4) in point slope form y=y0+ m(x-x0)