The given function is:

\[
h(x) = 10x
\]

This is a linear function, where \( h(x) \) is the dependent variable, \( x \) is the independent variable, and the coefficient 10 represents the slope of the line. The slope of 10 means that for every unit increase in \( x \), the value of \( h(x) \) increases by 10.

If you want to evaluate this function for specific values of \( x \), you would substitute the \( x \)-value into the function. For example:
- \( h(1) = 10(1) = 10 \)
- \( h(2) = 10(2) = 20 \)
- \( h(0) = 10(0) = 0 \)

Would you like to explore this function further or solve some related questions?

Here are 5 related questions for practice:
1. What is \( h(x) \) when \( x = -5 \)?
2. What is the slope and y-intercept of the function \( h(x) = 10x \)?
3. How would you graph the function \( h(x) = 10x \)?
4. Solve for \( x \) when \( h(x) = 50 \).
5. What is the domain and range of the function \( h(x) = 10x \)?

**Tip:** A linear function can always be written in the form \( y = mx + b \), where \( m \) is the slope and \( b \) is the y-intercept.

Understand the linear function h(x) = 10x, where the slope is 10. Learn how to evaluate the function for different x-values, interpret the slope and y-intercept, and explore related practice questions. Suitable for students in Grades 6-8.

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