What heroic values does this story teach? Which of these values are still important today?

In what ways does Arthur, even as a young boy, show that he is a hero? How does Sir Kay, his foster brother, show signs that he is definitely not heroic material?

Using integral values of y from -3 to 3, make a table of values for the relation x=

$$y^2$$

.

Graph the three functions $y=x^{a}, y=a^{x},$ and $y=\log _{a} x$ together on the same screen for a = 2, 10, and 20. For large values of x, which of these functions has the largest values and which has the smallest values?

Write For which values of k is a dilation a reduction? For which values of k is a dilation an enlargement?

Use the table of values to write an equation expressing the values of y in terms of the values of x.

Given that $a=10$ and $B=150^{\circ}$ in triangle $A B C$, determine the values of $b$ for which $A$ has

two values.

Find an expression that describes the location of each of the following values for $y=\cos \theta$, where $n \in \mathbf{I}$ and $\theta$ is in radians. a) $\theta$ -intercepts b) maximum values c) minimum values

How do the values for $g(x)=(x-1)^2$ compare with the values for the parent function $f(x)=x^2$?

What happens in the MinOfThree program if two or more of the values are equal? If exactly two of the values are equal, does it matter whether the equal values are lower or higher than the third?

Calculate the mean of the following population values: $7,5,7,3,7,4$ the mean of the following sample values: $5,9,4,10$.

Make a table of values for the exponential function. Use x-values of -2,-1,0,1,2, and 3.

$$y=3^x$$

Using the results from the earlier exercise, answer these questions.

a How many values are in the class $27.5-30.5$?

b. How many values fall between $24.5$ and $36.5$?

c. How many values are below $33.5$?

d. How many values are above $30.5$?

Given the function $f(x)=\frac{1,234,999}{x},$ as the values of x increase towards infinity, what happens to the values of f(x)?